Question

Medals.

Which of the following best defines 2 to the power of 2 over 3?

Cube root of 4
Square root of 4
Cube root of 2
Square root of 2

Answer 1

\[2\frac{ 2 }{ 3 }\]

Answer 2

@ParthKohli @zepdrix Can you guys help?

Answer 3

\(\large\color{black}{ 2^{2/3} }\)
There is a rule,
\(\large\color{black}{ A^{B/C}=\sqrt[C]{A^{B~}} }\)

Use this rule to re-write \(\large\color{black}{ 2^{2/3} }\).

Answer 4

i think it's A

Answer 5

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

Answer 6

Like that?

Answer 7

no

Answer 8

yes

Answer 9

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

Answer 10

it is the same thing

Answer 11

whether 2 is inside the root or outside the root.

Answer 12

you can write it like this, and +, she meant the 2 to be inside the root most likely.

Answer 13

so the first one is correct

Answer 14

I did, i'm just not used to using it lol sorry >.<

Answer 15

So when you have \(\large\color{black}{ \sqrt[3]{\frak number} }\) it is a cube root of a number.

Answer 16

and when you re-write \(\large\color{black}{ 2^2 }\) that you got inside, you get 4.
So it would be just

\(\large\color{black}{ \sqrt[3]{4} }\) .

Answer 17

Which option do you pick ?

Answer 18

So the answer is A?

Answer 19

yes

Answer 20

yes, there we go:)

Answer 21

Thanks!. :)

Answer 22

Anytime:)