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Adding 10 to itself 10 times gives 100, but how can we represent 10 multiplied to itself 10 times? See more
Which is bigger...
\[ \large A = \frac{33^2}{22^2}\]
OR
\[ \large B = \frac{33^{3}}{22^{3}}\]
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Which of these options is the largest?
\[ \begin{array}{l l l } A & = & 4^5 \\ B & = & 2^5 \times 2^5 \\ C & = & 2^3 \times 4^2 \times 8 \\ \end{array} \]
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Which is bigger...
\[ \large A = \frac{3^2}{2^3}\]
OR
\[ \large B = \frac{9^{4}}{4^{6}}\]
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Given:
\[ \large A = 3^{30.1}\] \[ \large B = 9^{15.1}\] \[ \large C = 27^{10.1}\]
Order \(A, B\) and \(C\) from largest to smallest.
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Which is larger:
\[\large A = \left(5^1\right)^3 \quad \text{ or } \quad B = 5 ^\left({1^3}\right)\]
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