Question

Find the product or quotient.

Answer 1

\[(\sqrt[4]{6})(\sqrt[3]{6})\]

Answer 2

Then for my first step I got

Answer 3

Hmm give me some time to solve it out on paper.

Answer 4

\[6\frac{ 1 }{ 4 } * 6\frac{ 1 }{ 3 }\]

Answer 5

hmm

have you seen something like
\( \large x^2 * x^3 = x^5\)
before?

Answer 6

6^(7/12) is your answer I think.

Answer 7

@fall15 I believe EndersWorld has a deeper misunderstanding seeing that they thought 6 1/4 * 6 1/3 would be the second step

perhaps if we gave them an explanation, it would help them with their other homework questions as well

Answer 8

@mLe yes I have, but I have a different formula to use, would you like me to give it to you?

Answer 9

Sorry took me some time to draw it.

Answer 10

^that looks like how my teacher did it

Answer 11

Do you understand what I did?

Answer 12

Yes! I just need someone to walk through it with me, I’m a little slow

Answer 13

ohhhh right right right

I misread that you wrote 6 1/4 as in 6.25 rather than 6^(1/4) as an exponent @ EndersWorld

and awesome @ fall15 , I really like how you did that :)

Answer 14

I have a couple I need help with a couple I need y’all to check, do y’all have a few?

Answer 15

That should help you to understand how it works. It's a bit messy though. . .

Answer 16

I get it.

Answer 17

Great!

Answer 18

cool, what else can we help you with? :D

Answer 19

I have five questions I need someone to check, and then I need help with 4 others

Answer 20

Can y’all help?

Answer 21

I'll try. Post them.

Answer 22

\[(36)^1/2\]

Answer 23

That’s 36 with a exponent of 1/2

Answer 24

Then I got square root of 36, then 6 as a final answer

Answer 25

Yeah it's correct. Good job ender.

Answer 26

2^1/2 * 32^1/2

square root of 2 * square root of 32

Then I got \[\sqrt{6^4}\]
Then got 6 as a final answer once again

Answer 27

hmm it's not right

Answer 28

It's 8

Answer 29

Hmmm...

Answer 30

I’m confused..

Answer 31

Square root of 6 is.... uh... nvm

Answer 32

\(\large \sqrt{2} * \sqrt{32} = \sqrt{2*32}\)

Answer 33

OOOOOO so, square root of 64=8?

Answer 34

You got it!

Answer 35

8^2/3

Answer 36

\[\sqrt[3]{8^2}\]

Answer 37

\[\sqrt[3]{64} =4\]

Answer 38

perfect :)

Answer 39

x^1/6= \[\sqrt[6]{x}\]

Answer 40

Correct.

Answer 41

x^2/7=\[\sqrt[7]{x^2}\]

Answer 42

correct

Answer 43

Are you good with exponential form?

Answer 44

Let me take look. Post them.

Answer 45

Square root of -10
I got 3.9e-7 somehow...

Answer 46

You should be using imaginary numbers. . .

Answer 47

interesting...
I don't believe it is possible to get a square root of a negative number
(you would get imaginary numbers)

Answer 48

i should be in your answer. . .

Answer 49

Hmm.. oo I got 3.9i the first time... thought I was wrong

Answer 50

The letter i

Answer 51

are you asked to estimate it?
I feel like you could probably keep the square root 10

Answer 52

No no no that's wrong. It's intended that way for a purpose.

Answer 53

i= -1

Answer 54

give me a second to draw it all out and post it for you

Answer 55

Straight off my homework paper^

Answer 56

YOu could keep the i inside with the 10 but it's not a proper answer that makes sense then so you write the i outside of the square root.

Answer 57

How would that be in exponential form though?

Answer 58

I have one more exponential form question... and it has a variable in it...

Answer 59

That's how you would write in exponential form. ^

Answer 60

hmm

Answer 61

but the i is not in the square root

Answer 62

That's right. It shouldn't be.

Answer 63

Yeah that's how it's done.

Answer 64

but no the i should be 10 i with the 1/2

Answer 65

:thonk: my head hurts...

Answer 66

i = (-1)^(1/2) by itself, so i in the final answer should not be in the parenthesis

Answer 67

\[\sqrt{(7x)^3}\]

Answer 68

One does not simply put THAT in exponential form...^

Answer 69

I'm honestly losing track. . .

Answer 70

it's the same idea

\(\large \sqrt{x} = x^{1/2} \)

so \(\large \sqrt{(7x)^3} = ( ~(7x)^3~)^{1/2}\)

Answer 71

Me too,... thank you guys so much! <3 sadly I have to go... I guess I’m leaving 3/10 unanswered XD, I got chores to do!

Answer 72

wait, I wasn't done ;-;

Answer 73

tbh most of this stuff is old for me. I barely remember some of it. so angle could be right or wrong. I have no idea. All I know is that there should an i and a 10 with 1/2 as the exponent.

Answer 74

there is
\(\large (x^2)^3 = x^{2*3} = x^6\)

Answer 75

so \(\large \sqrt{(7x)^3} = ( ~(7x)^3~)^{1/2}\)

becomes
\(\large (7x)^{3*(1/2)} = ~?\)