Question

help! question in comments

Answer 1

\[4g ^{3}h \times 2g ^{8}h ^{2}\]

Answer 2

Simplify

Answer 3

@mathstudent55 help please?

Answer 4

I'm not sure what exponent is h supposed to have

Answer 5

{8g^11h3}

Answer 6

{8g^11h^3}

Answer 7

Regroup the factors:

\( \Large 4g ^{3}h \times 2g ^{8}h ^{2}\)

\( \Large =(4 \times 2) \times (g ^{3} \times g^8) \times (h \times h ^{2})\)

Answer 8

4 x 2 is easy

For the g and h variables, use the rule

\(\Large a^m \times a^n = a^{m + n} \)

Answer 9

Yeah, so far I have \[8g ^{11}\]

Answer 10

A plain h is the same as \(h^1\) .

Answer 11

So far so good.

Answer 12

Ahhhh! Okay that was what I was mostly mistaken in. So then it'll be 8g^11h^3 ?

Answer 13

Correct.

Answer 14

Thanks, would you mind helping me out with another expnent problem please?

Answer 15

\(\Large =(4 \times 2) \times (g ^{3} \times g^8) \times (\color{red}{h} \times h ^{2})\)

\(\Large =(4 \times 2) \times (g ^{3} \times g^8) \times (\color{red}{h^1} \times h ^{2})\)

\(\Large =8g^{11}h^3\)

Answer 16

sure, one more

Answer 17

Okay, I'll post it in another post so I can give you a medal

Answer 18

Great. Thanks.