What whole number is equal to frac{5}{2^{-5}} ?

Question

Accepted Answer

Step:1 ：First, we can simplify the expression by converting the negative exponent to a positive exponent in the denominator: (2^{-5} = frac{1}{2^5})Step:2 ：Next, we can rewrite the expression as a fraction: (frac{5}{2^{-5}} = frac{5}{frac{1}{2^5}})Step:3 ：Now, we can multiply the numerator and denominator by (2^5) to simplify the fraction: (frac{5}{frac{1}{2^5}} = frac{5 times 2^5}{1})Step:4 ：Finally, we can calculate the result: (5 times 2^5 = 160)Step:5 ：Final Answer: (boxed{160})

Answer

Step: 1 ：First, we can simplify the expression by converting the negative exponent to a positive exponent in the denominator: (2^{-5} = frac{1}{2^5})Step: 2 ：Next, we can rewrite the expression as a fraction: (frac{5}{2^{-5}} = frac{5}{frac{1}{2^5}})Step: 3 ：Now, we can multiply the numerator and denominator by (2^5) to simplify the fraction: (frac{5}{frac{1}{2^5}} = frac{5 times 2^5}{1})Step: 4 ：Finally, we can calculate the result: (5 times 2^5 = 160)Step: 5 ：Final Answer: (boxed{160})

What whole number is equal to $\frac{5}{2^{-5}} ?$

Answer

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