Respuesta :
The answer is the exponents in Expression 1 are greater than the exponents of Expression 2.
Solution:
First, we simplify both expressions. For the power of a product, we can distribute the exponent over the different factors:
Expression #1: (y^9)(2y^2)^3 => (y^9) [(2^3) (y^2)^3]
Expression #2: (9y)(2y^3)^2 => (9y) [(2^2) (y^3)^2]
When raising exponential to another power, we can multiply the exponents.
Expression #1: => (y^9) [(2^3) (y^6)]
Expression #2: => (9y) [(2^2) (y^6)]
We can multiply exponents by taking the sum of the powers.
Expression #1: => (2^3) (y^15) = 8y^15
Expression #2: => (3^2) (2^2) (y^7) = 36y^7
Based on our simplified exponents, the Expression #1 exponents are greater than the Expression #2 exponents.
Solution:
First, we simplify both expressions. For the power of a product, we can distribute the exponent over the different factors:
Expression #1: (y^9)(2y^2)^3 => (y^9) [(2^3) (y^2)^3]
Expression #2: (9y)(2y^3)^2 => (9y) [(2^2) (y^3)^2]
When raising exponential to another power, we can multiply the exponents.
Expression #1: => (y^9) [(2^3) (y^6)]
Expression #2: => (9y) [(2^2) (y^6)]
We can multiply exponents by taking the sum of the powers.
Expression #1: => (2^3) (y^15) = 8y^15
Expression #2: => (3^2) (2^2) (y^7) = 36y^7
Based on our simplified exponents, the Expression #1 exponents are greater than the Expression #2 exponents.
Answer:
Actually, Zoexoe is correct because I just took the test, chose that answer and got it correct, so their answer is right. :)
Step-by-step explanation: