Question

@freckles

Answer 1

Simplify open parentheses x to the 2 sevenths power close parentheses to the 3 fourths power.

x to the 3 fourteenths power
x to the 13 fourteenths power
x to the 29 fourteenths power
x to the 5 elevenths power


i can write in mathematical way if you want

Answer 2

\[(x^\frac{2}{7})^\frac{3}{4}\]

Answer 3

just multiply the superscript items

Answer 4

\[(x^{n})^m=x^{n \cdot m} \\ (x^\frac{2}{7})^\frac{3}{4} =x^{\frac{2}{7} \cdot \frac{3}{4} }=x^{\frac{2 \cdot 3}{7 \cdot 4}}\]

Answer 5

pizza is here
multiply straight across on top and bottom
then reduce the fraction

Answer 6

do we need same common denominator ?

Answer 7

okay and when your done eating can you help me with more?

Answer 8

no we are multiplying

Answer 9

not adding/subtracting

Answer 10

adding/subtracting we need common denominator

Answer 11

i got x ^ 6/28

Answer 12

oh okay thnx for making it clear

Answer 13

okay thnx so that makes it option 1 :)

Answer 14

so x^3/14 right?

Answer 15

oh yep you are right good job

Answer 16

see ya

Answer 17

thnx do you wanna go eat then come back and help with more?

Answer 18

i might see ya later :)

Answer 19

k