The expression that would use the product rule, which involves adding the exponents, is:
3(3)⋅3(3) (3 cubed times 3 cubed).
When you multiply two expressions with the same base, you can add their exponents: \(3^3 \cdot 3^3 = 3^{3+3} = 3^6\).
Responses
3(3)⋅3(3)
3 cubed times 3 cubed
3(3)/3(3)
the fraction with numerator 3 cubed and denominator 3 cubed
(33())(3)
open paren 3 cubed close paren cubed
3(3)+3(3)
1 answer
The expression that would use the product rule, which involves adding the exponents, is:
3(3)⋅3(3) (3 cubed times 3 cubed).
When you multiply two expressions with the same base, you can add their exponents: \(3^3 \cdot 3^3 = 3^{3+3} = 3^6\).