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$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 23\rangle x \langle 100\rangle \rangle$
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\begin{align*} \langle 23 \rangle &= 2 \\ \langle 100 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 23 \rangle &= 2 \\ \langle 100 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 15\rangle x \langle 51\rangle \rangle$
Sorry. Please check the correct answer below.
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\begin{align*} \langle 15 \rangle &= 2 \\ \langle 51 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 54\rangle x \langle 64\rangle \rangle$
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\begin{align*} \langle 54 \rangle &= 4 \\ \langle 64 \rangle &= 3 \\ 4 \times 3 &= 12 \\ \langle 12 \rangle &= 5 \end{align*}
Yay! Your are right.
\begin{align*} \langle 54 \rangle &= 4 \\ \langle 64 \rangle &= 3 \\ 4 \times 3 &= 12 \\ \langle 12 \rangle &= 5 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 29\rangle x \langle 38\rangle \rangle$
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\begin{align*} \langle 29 \rangle &= 2 \\ \langle 38 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 29 \rangle &= 2 \\ \langle 38 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 39\rangle x \langle 41\rangle \rangle$
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\begin{align*} \langle 39 \rangle &= 2 \\ \langle 41 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 39 \rangle &= 2 \\ \langle 41 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 34\rangle x \langle 40\rangle \rangle$
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\begin{align*} \langle 34 \rangle &= 3 \\ \langle 40 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 34 \rangle &= 3 \\ \langle 40 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 35\rangle x \langle 68\rangle \rangle$
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\begin{align*} \langle 35 \rangle &= 2 \\ \langle 68 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 35 \rangle &= 2 \\ \langle 68 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 56\rangle x \langle 61\rangle \rangle$
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\begin{align*} \langle 56 \rangle &= 3 \\ \langle 61 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 56 \rangle &= 3 \\ \langle 61 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 50\rangle x \langle 51\rangle \rangle$
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\begin{align*} \langle 50 \rangle &= 3 \\ \langle 51 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 50 \rangle &= 3 \\ \langle 51 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 13\rangle x \langle 48\rangle \rangle$
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\begin{align*} \langle 13 \rangle &= 2 \\ \langle 48 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 13 \rangle &= 2 \\ \langle 48 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 54\rangle x \langle 59\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 54 \rangle &= 4 \\ \langle 59 \rangle &= 2 \\ 4 \times 2 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 54 \rangle &= 4 \\ \langle 59 \rangle &= 2 \\ 4 \times 2 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 16\rangle x \langle 46\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 16 \rangle &= 3 \\ \langle 46 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 16 \rangle &= 3 \\ \langle 46 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 15\rangle x \langle 28\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 15 \rangle &= 2 \\ \langle 28 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 15 \rangle &= 2 \\ \langle 28 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 34\rangle x \langle 43\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 34 \rangle &= 3 \\ \langle 43 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 34 \rangle &= 3 \\ \langle 43 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 23\rangle x \langle 28\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 23 \rangle &= 2 \\ \langle 28 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 23 \rangle &= 2 \\ \langle 28 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 11\rangle x \langle 19\rangle \rangle$
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\begin{align*} \langle 11 \rangle &= 2 \\ \langle 19 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 11 \rangle &= 2 \\ \langle 19 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 41\rangle x \langle 50\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 41 \rangle &= 2 \\ \langle 50 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 41 \rangle &= 2 \\ \langle 50 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 38\rangle x \langle 63\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 38 \rangle &= 3 \\ \langle 63 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 38 \rangle &= 3 \\ \langle 63 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 11\rangle x \langle 12\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 11 \rangle &= 2 \\ \langle 12 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 11 \rangle &= 2 \\ \langle 12 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 15\rangle x \langle 40\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 15 \rangle &= 2 \\ \langle 40 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 15 \rangle &= 2 \\ \langle 40 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 20\rangle x \langle 35\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 35 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 35 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 65\rangle x \langle 68\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 65 \rangle &= 2 \\ \langle 68 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 65 \rangle &= 2 \\ \langle 68 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 17\rangle x \langle 52\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 52 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 52 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 14\rangle x \langle 17\rangle \rangle$
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\begin{align*} \langle 14 \rangle &= 3 \\ \langle 17 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 14 \rangle &= 3 \\ \langle 17 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 7\rangle x \langle 10\rangle \rangle$
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\begin{align*} \langle 7 \rangle &= 2 \\ \langle 10 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 7 \rangle &= 2 \\ \langle 10 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 30\rangle x \langle 54\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 30 \rangle &= 4 \\ \langle 54 \rangle &= 4 \\ 4 \times 4 &= 16 \\ \langle 16 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 30 \rangle &= 4 \\ \langle 54 \rangle &= 4 \\ 4 \times 4 &= 16 \\ \langle 16 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 17\rangle x \langle 49\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 49 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 49 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 20\rangle x \langle 43\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 43 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 43 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 54\rangle x \langle 69\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 54 \rangle &= 4 \\ \langle 69 \rangle &= 2 \\ 4 \times 2 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 54 \rangle &= 4 \\ \langle 69 \rangle &= 2 \\ 4 \times 2 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 16\rangle x \langle 65\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 16 \rangle &= 3 \\ \langle 65 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 16 \rangle &= 3 \\ \langle 65 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 15\rangle x \langle 25\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 15 \rangle &= 2 \\ \langle 25 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 15 \rangle &= 2 \\ \langle 25 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 20\rangle x \langle 36\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 36 \rangle &= 5 \\ 3 \times 5 &= 15 \\ \langle 15 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 36 \rangle &= 5 \\ 3 \times 5 &= 15 \\ \langle 15 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 32\rangle x \langle 45\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 32 \rangle &= 3 \\ \langle 45 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 32 \rangle &= 3 \\ \langle 45 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 14\rangle x \langle 29\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 14 \rangle &= 3 \\ \langle 29 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 14 \rangle &= 3 \\ \langle 29 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 16\rangle x \langle 33\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 16 \rangle &= 3 \\ \langle 33 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 16 \rangle &= 3 \\ \langle 33 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 17\rangle x \langle 36\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 36 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 36 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 20\rangle x \langle 34\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 34 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 34 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 33\rangle x \langle 47\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 33 \rangle &= 2 \\ \langle 47 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 33 \rangle &= 2 \\ \langle 47 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 6\rangle x \langle 67\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 6 \rangle &= 4 \\ \langle 67 \rangle &= 2 \\ 4 \times 2 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 6 \rangle &= 4 \\ \langle 67 \rangle &= 2 \\ 4 \times 2 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 7\rangle x \langle 19\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 7 \rangle &= 2 \\ \langle 19 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 7 \rangle &= 2 \\ \langle 19 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 38\rangle x \langle 40\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 38 \rangle &= 3 \\ \langle 40 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 38 \rangle &= 3 \\ \langle 40 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 34\rangle x \langle 57\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 34 \rangle &= 3 \\ \langle 57 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 34 \rangle &= 3 \\ \langle 57 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 34\rangle x \langle 35\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 34 \rangle &= 3 \\ \langle 35 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 34 \rangle &= 3 \\ \langle 35 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 19\rangle x \langle 53\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 19 \rangle &= 2 \\ \langle 53 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 19 \rangle &= 2 \\ \langle 53 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 16\rangle x \langle 68\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 16 \rangle &= 3 \\ \langle 68 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 16 \rangle &= 3 \\ \langle 68 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 33\rangle x \langle 42\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 33 \rangle &= 2 \\ \langle 42 \rangle &= 4 \\ 2 \times 4 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 33 \rangle &= 2 \\ \langle 42 \rangle &= 4 \\ 2 \times 4 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 17\rangle x \langle 58\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 58 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 58 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 9\rangle x \langle 58\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 9 \rangle &= 2 \\ \langle 58 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 9 \rangle &= 2 \\ \langle 58 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 19\rangle x \langle 45\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 19 \rangle &= 2 \\ \langle 45 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 19 \rangle &= 2 \\ \langle 45 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 32\rangle x \langle 47\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 32 \rangle &= 3 \\ \langle 47 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 32 \rangle &= 3 \\ \langle 47 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 23\rangle x \langle 54\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 23 \rangle &= 2 \\ \langle 54 \rangle &= 4 \\ 2 \times 4 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 23 \rangle &= 2 \\ \langle 54 \rangle &= 4 \\ 2 \times 4 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 16\rangle x \langle 34\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 16 \rangle &= 3 \\ \langle 34 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 16 \rangle &= 3 \\ \langle 34 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 40\rangle x \langle 51\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 40 \rangle &= 3 \\ \langle 51 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 40 \rangle &= 3 \\ \langle 51 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 10\rangle x \langle 59\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 10 \rangle &= 3 \\ \langle 59 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 10 \rangle &= 3 \\ \langle 59 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 17\rangle x \langle 25\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 25 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 25 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 25\rangle x \langle 36\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 25 \rangle &= 2 \\ \langle 36 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 25 \rangle &= 2 \\ \langle 36 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 13\rangle x \langle 67\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 13 \rangle &= 2 \\ \langle 67 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 13 \rangle &= 2 \\ \langle 67 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 12\rangle x \langle 62\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 12 \rangle &= 5 \\ \langle 62 \rangle &= 3 \\ 5 \times 3 &= 15 \\ \langle 15 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 12 \rangle &= 5 \\ \langle 62 \rangle &= 3 \\ 5 \times 3 &= 15 \\ \langle 15 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 46\rangle x \langle 59\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 46 \rangle &= 3 \\ \langle 59 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 46 \rangle &= 3 \\ \langle 59 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 59\rangle x \langle 60\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 59 \rangle &= 2 \\ \langle 60 \rangle &= 7 \\ 2 \times 7 &= 14 \\ \langle 14 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 59 \rangle &= 2 \\ \langle 60 \rangle &= 7 \\ 2 \times 7 &= 14 \\ \langle 14 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 38\rangle x \langle 67\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 38 \rangle &= 3 \\ \langle 67 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 38 \rangle &= 3 \\ \langle 67 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 17\rangle x \langle 64\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 64 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 17 \rangle &= 2 \\ \langle 64 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 11\rangle x \langle 28\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 11 \rangle &= 2 \\ \langle 28 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 11 \rangle &= 2 \\ \langle 28 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 20\rangle x \langle 68\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 68 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 68 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 49\rangle x \langle 51\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 49 \rangle &= 2 \\ \langle 51 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 49 \rangle &= 2 \\ \langle 51 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 24\rangle x \langle 67\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 24 \rangle &= 5 \\ \langle 67 \rangle &= 2 \\ 5 \times 2 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 24 \rangle &= 5 \\ \langle 67 \rangle &= 2 \\ 5 \times 2 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 49\rangle x \langle 69\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 49 \rangle &= 2 \\ \langle 69 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 49 \rangle &= 2 \\ \langle 69 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 37\rangle x \langle 43\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 37 \rangle &= 2 \\ \langle 43 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 37 \rangle &= 2 \\ \langle 43 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 29\rangle x \langle 48\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 29 \rangle &= 2 \\ \langle 48 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 29 \rangle &= 2 \\ \langle 48 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 61\rangle x \langle 63\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 61 \rangle &= 2 \\ \langle 63 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 61 \rangle &= 2 \\ \langle 63 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 39\rangle x \langle 42\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 39 \rangle &= 2 \\ \langle 42 \rangle &= 4 \\ 2 \times 4 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 39 \rangle &= 2 \\ \langle 42 \rangle &= 4 \\ 2 \times 4 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 47\rangle x \langle 67\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 47 \rangle &= 2 \\ \langle 67 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 47 \rangle &= 2 \\ \langle 67 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 9\rangle x \langle 10\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 9 \rangle &= 2 \\ \langle 10 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 9 \rangle &= 2 \\ \langle 10 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 9\rangle x \langle 27\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 9 \rangle &= 2 \\ \langle 27 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 9 \rangle &= 2 \\ \langle 27 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 10\rangle x \langle 46\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 10 \rangle &= 3 \\ \langle 46 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 10 \rangle &= 3 \\ \langle 46 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 9\rangle x \langle 35\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 9 \rangle &= 2 \\ \langle 35 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 9 \rangle &= 2 \\ \langle 35 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 6\rangle x \langle 18\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 6 \rangle &= 4 \\ \langle 18 \rangle &= 4 \\ 4 \times 4 &= 16 \\ \langle 16 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 6 \rangle &= 4 \\ \langle 18 \rangle &= 4 \\ 4 \times 4 &= 16 \\ \langle 16 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 36\rangle x \langle 49\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 36 \rangle &= 5 \\ \langle 49 \rangle &= 2 \\ 5 \times 2 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 36 \rangle &= 5 \\ \langle 49 \rangle &= 2 \\ 5 \times 2 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 10\rangle x \langle 19\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 10 \rangle &= 3 \\ \langle 19 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 10 \rangle &= 3 \\ \langle 19 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 57\rangle x \langle 69\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 57 \rangle &= 2 \\ \langle 69 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 57 \rangle &= 2 \\ \langle 69 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 57\rangle x \langle 66\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 57 \rangle &= 2 \\ \langle 66 \rangle &= 4 \\ 2 \times 4 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 57 \rangle &= 2 \\ \langle 66 \rangle &= 4 \\ 2 \times 4 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 12\rangle x \langle 26\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 12 \rangle &= 5 \\ \langle 26 \rangle &= 3 \\ 5 \times 3 &= 15 \\ \langle 15 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 12 \rangle &= 5 \\ \langle 26 \rangle &= 3 \\ 5 \times 3 &= 15 \\ \langle 15 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 19\rangle x \langle 60\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 19 \rangle &= 2 \\ \langle 60 \rangle &= 7 \\ 2 \times 7 &= 14 \\ \langle 14 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 19 \rangle &= 2 \\ \langle 60 \rangle &= 7 \\ 2 \times 7 &= 14 \\ \langle 14 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 30\rangle x \langle 38\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 30 \rangle &= 4 \\ \langle 38 \rangle &= 3 \\ 4 \times 3 &= 12 \\ \langle 12 \rangle &= 5 \end{align*}
Yay! Your are right.
\begin{align*} \langle 30 \rangle &= 4 \\ \langle 38 \rangle &= 3 \\ 4 \times 3 &= 12 \\ \langle 12 \rangle &= 5 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 40\rangle x \langle 60\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 40 \rangle &= 3 \\ \langle 60 \rangle &= 7 \\ 3 \times 7 &= 21 \\ \langle 21 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 40 \rangle &= 3 \\ \langle 60 \rangle &= 7 \\ 3 \times 7 &= 21 \\ \langle 21 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 41\rangle x \langle 48\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 41 \rangle &= 2 \\ \langle 48 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 41 \rangle &= 2 \\ \langle 48 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 22\rangle x \langle 25\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 22 \rangle &= 3 \\ \langle 25 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 22 \rangle &= 3 \\ \langle 25 \rangle &= 2 \\ 3 \times 2 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 25\rangle x \langle 38\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 25 \rangle &= 2 \\ \langle 38 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 25 \rangle &= 2 \\ \langle 38 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 11\rangle x \langle 48\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 11 \rangle &= 2 \\ \langle 48 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 11 \rangle &= 2 \\ \langle 48 \rangle &= 5 \\ 2 \times 5 &= 10 \\ \langle 10 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 12\rangle x \langle 56\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 12 \rangle &= 5 \\ \langle 56 \rangle &= 3 \\ 5 \times 3 &= 15 \\ \langle 15 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 12 \rangle &= 5 \\ \langle 56 \rangle &= 3 \\ 5 \times 3 &= 15 \\ \langle 15 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 20\rangle x \langle 40\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 40 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 20 \rangle &= 3 \\ \langle 40 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 44\rangle x \langle 56\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 44 \rangle &= 3 \\ \langle 56 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 44 \rangle &= 3 \\ \langle 56 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 11\rangle x \langle 25\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 11 \rangle &= 2 \\ \langle 25 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 11 \rangle &= 2 \\ \langle 25 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 41\rangle x \langle 67\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 41 \rangle &= 2 \\ \langle 67 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 41 \rangle &= 2 \\ \langle 67 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 15\rangle x \langle 38\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 15 \rangle &= 2 \\ \langle 38 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 15 \rangle &= 2 \\ \langle 38 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 51\rangle x \langle 54\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 51 \rangle &= 2 \\ \langle 54 \rangle &= 4 \\ 2 \times 4 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 51 \rangle &= 2 \\ \langle 54 \rangle &= 4 \\ 2 \times 4 &= 8 \\ \langle 8 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 27\rangle x \langle 45\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 27 \rangle &= 2 \\ \langle 45 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 27 \rangle &= 2 \\ \langle 45 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 51\rangle x \langle 56\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 51 \rangle &= 2 \\ \langle 56 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
Yay! Your are right.
\begin{align*} \langle 51 \rangle &= 2 \\ \langle 56 \rangle &= 3 \\ 2 \times 3 &= 6 \\ \langle 6 \rangle &= 4 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 58\rangle x \langle 68\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 58 \rangle &= 3 \\ \langle 68 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 58 \rangle &= 3 \\ \langle 68 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 13\rangle x \langle 39\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 13 \rangle &= 2 \\ \langle 39 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
Yay! Your are right.
\begin{align*} \langle 13 \rangle &= 2 \\ \langle 39 \rangle &= 2 \\ 2 \times 2 &= 4 \\ \langle 4 \rangle &= 3 \end{align*}
$\langle n\rangle$ denotes the smallest whole number that is not a factor of $n$. For example, \begin{align*} \langle 7 \rangle &= 2 \\ \langle 12 \rangle &= 5. \end{align*} Find the value of $\langle \langle 22\rangle x \langle 64\rangle \rangle$
Sorry. Please check the correct answer below.
\begin{align*} \langle 22 \rangle &= 3 \\ \langle 64 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
Yay! Your are right.
\begin{align*} \langle 22 \rangle &= 3 \\ \langle 64 \rangle &= 3 \\ 3 \times 3 &= 9 \\ \langle 9 \rangle &= 2 \end{align*}
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