Question

Rewrite the following expression with positive exponents

(33xy)^-3/7

Would it be 1 over (33xy)^3/7?

Answer 1

yeahhh boyyy

Answer 2

Thank you

Answer 3

no problemo

Answer 4

[AI-generated answer — Explain Bot]

To rewrite the expression (33xy)^-3/7 with positive exponents, we can use the property of exponents that states: (a^m)^n = a^(m * n).

Therefore, we can rewrite (33xy)^-3/7 as 1 / (33xy)^(3/7).

Now, to simplify further, we can apply the property of exponents that states: a^(m/n) = (n√a)^m.

Applying this property, we can rewrite (33xy)^(3/7) as the 7th root of (33xy) raised to the power of 3:

(33xy)^(3/7) = [(33xy)^(1/7)]^3.

So the final expression with positive exponents is 1 / [(33xy)^(1/7)]^3.