Question

Rewrite the following as an equivalent expression with rational exponents. 3 10 √n n≥0 3/10 n = (Simplify your answer.) Find the domain of the function. P(t) = √t-3 4t - 20 The domain is?

Answer 1

To rewrite the expression with rational exponents, convert the square root into a fractional exponent. The domain of the function P(t) = √t-3/4t - 20 is t ≥ 3.

Step-by-step explanation:

To rewrite the expression with rational exponents, we need to convert the square root into a fractional exponent.

So, 3 10 √n can be written as 3 (1/10)n.

The domain of the function P(t) = √t-3/4t - 20 is determined by the values of t that make the expression inside the square root non-negative.

This means that t - 3 must be greater than or equal to 0, so t ≥ 3.

The domain of the function is t ≥ 3.