Question

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Answer 1

\[(8ab)^2\times 4a^2\] evaluate

Answer 2

you mean simplify not evaluate?

Answer 3

hint \[\huge\rm (ab)^2 = a^2 \times b^2\]

Answer 4

NOTE!
when you multiply variables you should add their exponent
\[\huge\rm x^m \times x^n = x^{m+n}\]

Answer 5

excellent @Nnesha :)

Answer 6

\[(8ab)^{2}= 64a^{2}b^{2}\]
\[ 64a^{2}b^{2} \times 4a^{2}=(64 \times 4)a^{2+2}b^{2}\]
\[256a^{4}b^{2}\]

Answer 7

im confused =/

Answer 8

first solve parentheses

Answer 9

hint \[\huge\rm (ab)^2 = a^2 \times b^2\]
use this hint

Answer 10

\[8^2~a^2~b^2?\]

Answer 11

yep right

Answer 12

\[4 \times~a^9\]

Answer 13

8^2 =64 right

Answer 14

so now you have \[\huge\rm 64a^2b^2 \times 4a^2\]

Answer 15

64 x 4 = 256

Answer 16

yes right
so when you multiply same variables you should add their exponent
a^2 and a^2 both have same base so when you multiply it you should ADD their exponent

Answer 17

so 256 a^11 b^2

Answer 18

nope
a^2 times a^2 = ??
add their exponent

Answer 19

huh??

Answer 20

\[\huge\rm x \times x = x^{1+1}\]
both x have "1" exponent so i added 1+1

Answer 21

same with a^2 times a^2

Answer 22

a^4?

Answer 23

yes right :)

Answer 24

now what

Answer 25

done !!

Answer 26

orly! Thanks nnesha <3 :*

Answer 27

my pleasure :)

Answer 28

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