Question

I Will Fan You And Medal You! Please Help!

Compare and Contrast: Below are two expressions. Simplify each and then choose the statement that is true.
Expression #1
(3d)3(d)
Expression #2
(3d2)2

A.The exponents in Expression #1 are greater than the exponents of Expression #2.

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

C.The exponents of Expression #1 are the same as the exponents of Expression #2.

D.The relationship cannot be determined with the given information.

I just need to know if the exponets add up to more in expression1or2

Answer 1

@Mertsj Do you think you know this one

Answer 2

@serena13579

Answer 3

@johnweldon1993

Answer 4

@Jhannybean @Jhannybean

Answer 5

What is the first expression when you get it simplified?

Answer 6

(3d)^3\[(3d)^3(d) and (3d^2)^2\]

Answer 7

Is that what you ment @Mertsj

Answer 8

What is the first one when simplified?

Answer 9

I'm Not sure on How to simplify these :( Sorry

Answer 10

\[(3d)^3(d)=(3d)(3d)(3d)(d)\]

Answer 11

Oh that looks a lot more simpler

Answer 12

\[(3d)(3d)(3d)(d)=(3)(3)(3)(d)(d)(d)(d)\]

Answer 13

What is it?

Answer 14

3^3 d^4

Answer 15

3)(3)(3)=27
(d)(d)(d)(d)=d^4

Answer 16

Oh , Sorry I'm A little slow :(

Answer 17

So the first one is 27d^4

Answer 18

Now you do the second one.

Answer 19

ok

Answer 20

(3d^2)^2
(3d) (3d)^2

Answer 21

(3) (3) (d) (d) ^2

Answer 22

\[(3d^2)^2=(3d^2)(3d^2)=(3)(3)(d^2)(d^2)=(3)(3)(d)(d)(d)(d)\]

Answer 23

Simplify

Answer 24

What is (3)(3)?

Answer 25

9d^4

Answer 26

Now read your answer choices and see which one it is.

Answer 27

Ok

Answer 28

The answer would be A

Answer 29

No . NO my bad the answer is C @Mertsj

Answer 30

Yes. They are the same.

Answer 31

YAY! Thank You for not giving up on me it means a lot!

Answer 32

yw