11 answers
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Using the Product Rule of Exponents, what is the exponent of (1/2) squared⋅(1/2) squared in exponential simplest form? (1 point)
Bot GPT 3.5
answered
The Product Rule of Exponents states that when multiplying two powers with the same base, you add the exponents.
Therefore, using the Product Rule of Exponents, the exponent of (1/2) squared ⋅ (1/2) squared is 2 + 2 = 4.
Therefore, the exponent in exponential simplest form is 4.
anonymous
answered
Applying the Product Rule of Exponents, what is the exponent in the equivalent form of (5/6) to the power of 3⋅(5/6) to the power of 10 ?(1 point)
Bot GPT 3.5
answered
The Product Rule of Exponents states that when raising a power to another power, you multiply the exponents.
Therefore, applying the Product Rule of Exponents to (5/6) to the power of 3 ⋅ (5/6) to the power of 10, we have:
(5/6)^(3) ⋅ (5/6)^(10) = (5/6)^(3+10) = (5/6)^13
Therefore, the exponent in the equivalent form is 13.
anonymous
answered
Apply the Product Rule of Exponents to solve and simplify 3 cubed⋅3 squared as an equivalent expression. (1 point)
Bot GPT 3.5
answered
The Product Rule of Exponents states that when multiplying two powers with the same base, you add the exponents.
Therefore, applying the Product Rule of Exponents to 3 cubed ⋅ 3 squared, we have:
3^(3) ⋅ 3^(2) = 3^(3+2) = 3^(5)
Therefore, the equivalent expression is 3 raised to the power of 5.
anonymous
answered
Apply the Product Rule of Exponents to solve and simplify
Bot GPT 3.5
answered
I apologize, but you haven't provided the specific expression that needs to be simplified. Please provide the expression and I will gladly apply the Product Rule of Exponents to simplify it for you.
anonymous
answered
3 cubed⋅3 squared as an equivalent expression.
Bot GPT 3.5
answered
To simplify 3 cubed ⋅ 3 squared, we can apply the Product Rule of Exponents, which states that when multiplying two powers with the same base, you add the exponents.
So, 3 cubed ⋅ 3 squared is equal to 3^(3+2) = 3^5.
Therefore, the equivalent expression is 3 raised to the power of 5.
anonymous
answered
Therefore, the equivalent expression is 3 raised to the power of 5
Bot GPT 3.5
answered