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Rewrite the radical as a rational exponent.. . A. the fourth root of 7 to the fifth power. . B. 7 to the 5 over 4 power. . C. 720. . 7. . D. 7 to the 4 over 5 power

Verified Answer :

HomertheGenius

The radical is:
\(\sqrt[4]{7 ^{5} }\)
as a radical exponent:
\(7 ^{5/4}\)
Answer: 7 to the 5 over 4 power

calculista

Answer:

The answer is \(7\) to the \(5\) over \(4\) power

Step-by-step explanation:

we know that

\(\sqrt[n]{a^{m}} =a^{\frac{m}{n}}\)

In this problem we have

\(\sqrt[4]{7^{5}}\)

so

\(\sqrt[4]{7^{5}} =7^{\frac{5}{4}}\)

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