Question

help please !! will give medal and fan

Answer 1

@campbell_st @zepdrix @elle150

Answer 2

Have you learned that the exponent 1/2 means the square root?

Answer 3

For example, \(\large a^{\frac{1}{2}} = \sqrt{a} \)

Answer 4

For example

\(\large 25^{\frac{1}{2}} = \sqrt{25} = 5\)

Answer 5

yeah

Answer 6

since the solid is a square just take the square root

\[\sqrt{64n^{36} }= \sqrt{64} \times \sqrt{n^{36}}\]

then apply a little index notation for the square root

\[\sqrt{64} \times (n^{36})^{\frac{1}{2}}\]

hope it helps

Answer 7

The area of a square is the square of the side.
The side of a square is the square root of the area.

Answer 8

ohhhh

Answer 9

i love how you explain @mathstudent55

Answer 10

lol...someone always gives an answer

Answer 11

That means since you have the area, you need to take its square root to find the side.

Answer 12

yep

Answer 13

And sometimes it isn't always the right answer

Answer 14

i know

Answer 15

lol

Answer 16

Please don't just shout answers (wrong or right) in the future @elle150 . Thanks kindly.

Answer 17

i dont mind

Answer 18

@karendiaz123 Answers (in this case) can be misleading as it might not be the right answer.

Answer 19

oh true i understand

Answer 20

\(Area = 64n^{36}\)

\(\large Side = \sqrt{Area} = \sqrt{64n^{36}} = \sqrt{64}\times \sqrt{n^{36}}\)

\(\large = (8^2)^\frac{1}{2} \times (n^{36})^{\frac{1}{2}}\)

Now apply the rule of raising an exponent to an exponent.

Answer 21

Also it doesn't help the asker to just have an answer. For example, in this case if you did go with that choice, it would be nice that you could actually confirm that was the right answer. But you wouldn't be able to unless you knew how to get there. And if you knew how to get there yourself then you could definitely eliminate that answer as a choice.