Question

useing the product rule of exponents, what is the exponent of 7 to the power of 2 and 7 to the power of 3

Answer 1

useing the product rule of exponents, what is the exponent of 7 to the power of 2 and 7 to the power of 3 in exponential simplest form

Answer 2

Apply the Product rule of exponents to solve and simplify 3^3 and 3^2

Answer 3

Apply the Product rule of exponents to solve and simplify 3^3 and 3^2 as an equivalent expression

Answer 4

According to the product rule of exponents, when you multiply two numbers with the same base, you add their exponents.

So, to find the exponent of 7 to the power of 2 and 7 to the power of 3, you need to add their exponents together.

7^2 * 7^3 = 7^(2+3) = 7^5

Therefore, the exponent of 7 to the power of 2 and 7 to the power of 3 is 5.

Answer 5

Using the product rule of exponents, we add the exponents together when multiplying the same base.

7^2 * 7^3 = 7^(2+3) = 7^5

So, the exponent of 7^2 and 7^3 in simplest form is 5.

Answer 6

According to the product rule of exponents, when you multiply two numbers with the same base, you add their exponents.

To apply the product rule of exponents to 3^3 and 3^2, we need to add their exponents together.

3^3 * 3^2 = 3^(3+2) = 3^5

Therefore, the product of 3^3 and 3^2 can be simplified to 3^5.

Answer 7

The product rule of exponents states that when you multiply two numbers with the same base, you can add their exponents.

Applying the product rule of exponents to 3^3 and 3^2, we have:

3^3 * 3^2

Applying the rule, we add the exponents:

= 3^(3+2)

= 3^5

So, the equivalent expression for 3^3 * 3^2 is 3^5.