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Compare and Contrast: Below are two expressions. Simplify each and choose the statement that is true about each. Expression #1 Expression #2 (4x)2(x) (6x2)4 The exponents in Expression #1 are greater than the exponents of Expression #2. The exponents on Expression #2 are greater than the exponents of Expression #1. The exponents of Expression #1 are the same as the exponents of Expression #2. The relationship cannot be determined with the given information.

Respuesta :

londynnorth
its gonna be B. Look at the exponents and see witch end up bigger. its how i found it out,
tell me if im wrong
r u in FLVS

Answer:

The exponents on Expression #2 are greater than the exponents of Expression #1

Step-by-step explanation:

We have the expression as [tex]4x^{2}\times x[/tex] and [tex](6x^{2})^{4}[/tex]

On simplifying the given expressions, we get,

Expression 1 = [tex]4x^{2}\times x[/tex] =  [tex]4x^{3}[/tex]

Expression 2 = [tex](6x^{2})^{4}[/tex] =  [tex]6x^{8}[/tex]

Now, the exponents in 1 is [tex]x^{3}[/tex] and in 2 is [tex]x^{8}[/tex].

Also, [tex]x^{8}>x^{3}[/tex].

Therefore, the exponents in expression 2 is greater than the exponents in expression 1.

Hence, option B i.e.'The exponents on Expression #2 are greater than the exponents of Expression #1' is correct.