Question

what is 4^(3/2)? How do you show work for it?

Answer 1

It's the same as:
\[\sqrt[2]{4^3}\]

Answer 2

What's 4^3?

Answer 3

oh alright, 4^3=64...

Answer 4

What is \(\sqrt 4\) ?

Answer 5

Yes, now what's \[\sqrt{64}\]

Answer 6

@klimenkov 's method would of worked too

Answer 7

8

Answer 8

And that's your answer

Answer 9

alrighty what is 8^(2/3)?

Answer 10

what's 8^2?

Answer 11

64

Answer 12

and what's \[\sqrt[3]{64}\]

Answer 13

ohhhh 4

Answer 14

Yup!

Answer 15

thanks dood

Answer 16

I think i would be easier to compute \(8^{\frac13}\) first.

Answer 17

ohh dood 1 more please

Answer 18

what is √(8)/2^(1/2)?

Answer 19

Is that 1/2 with the whole equation or just 2?

Answer 20

sq root 8 divided by 2 to the half power

Answer 21

Well the 1/2 makes that 2 a rad 2:
\[\frac{\sqrt{8}}{\sqrt{2}}\]
Now what does \[\sqrt{8}\]
simplify into?

Answer 22

2√(2)

Answer 23

Yup!
\[\frac{2\sqrt{2}}{\sqrt{2}}\]
Can you finish it?

Answer 24

2, right?

Answer 25

Mhm :)

Answer 26

thanks bro

Answer 27

do you know how to calculate average rate of change?

Answer 28

Anytime.
Average rate of change? As in calculus?

Answer 29

yes :D

Answer 30

Sorry, I haven't had calculus for a while :/
just open a new question and call Nincompoop, he's great at calculus

Answer 31

ah alrighty thanks dood.

Answer 32

Yup, and if he's not on call dan815

Answer 33

kk