Question

Match each radical expression or exponential expression with its equivalent expression of the opposite form.

Tiles
√65
Pairs
64
√65
√6³
59
6}
√6²
6²

Answer 1

Explanation:

Answer 2

`\sf √(b^5)\\\\b^{(5)/(3)}\\\\b^{(3)/(5)}\\\\\sqrt[5]{b^2}`

Explanation:

`x^{(a)/(b)}`

In this exponential form, a denotes the exponent and b denotes the radicals.

`\sf b^{(5)/(2)} = (b^5)^{(1)/(2)}=√(b^5)`

`\sf \sqrt[3]{b^5}= b^{(5)/(3)}`

`\sf \sqrt[5]{b^3}=b^{(3)/(5)}`

`\sf b^{(2)/(5)}=(b^2)^{(1)/(5)}= \sqrt[5]{n}`