Question

Yo check this!

Answer 1

\( \color{eneter color name}{3√n^75 } \)

Answer 2

What about it? :P

Answer 3

My answer was \( \color{eneter color name}{n^25} \)

Answer 4

Is the problem this?
\[\LARGE 3\sqrt{n^{75}}\]
OR
Is the problem this?
\[\LARGE \sqrt[3]{n^{75}}\]

Answer 5

I'm sorry if it's unclear .. B is my question

Answer 6

So the problem is this?
\[\LARGE \sqrt[3]{n^{75}}\]
right?

Answer 7

If so,then,
\[\LARGE \sqrt[3]{n^{75}} = n^{75/3}\]
\[\LARGE \sqrt[3]{n^{75}} = n^{25}\]

Answer 8

which is what I think you meant to say when you posted your answer

Answer 9

Oh I'm sorry again i mean A this time.. but i odn't have 3 as my exponent /:

Answer 10

Do you have an answer?

Answer 11

Yep i got n^25

Answer 12

Ok so if the problem is actually \(\Large 3\sqrt{n^{75}}\), then...

\[\LARGE 3\sqrt{n^{75}} = 3\left(n^{75}\right)^{1/2}\]
\[\LARGE 3\sqrt{n^{75}} = 3n^{75/2}\]
\[\LARGE 3\sqrt{n^{75}} = 3n^{74/2}*n^{1/2}\]
\[\LARGE 3\sqrt{n^{75}} = 3n^{37}*n^{1/2}\]
\[\LARGE 3\sqrt{n^{75}} = 3n^{37}\sqrt{n}\]

Answer 13

Oh..

thanky you jim.. i think i'm blind didn't see it