Square root of m times square root of m squared?

Question

Yes I know, weird problem. I have to simplify.
As far as I can tell, the answer is: Square root of m times the absolute value of m.
I have a feeling that there's more to it, though. Is there?

I know that you can also express it as the square root of m cubed, but which way is better? It's asking me for the simplest radical form, and both of my answers (square root of m times absolute value of m, and square root of m cubed) meet the qualifications for being in simplest form.

Okay, there seems to be some confusion... here's EXACTLY what it looks like:
(pretend that [] is the square root sign)

[]m []m^2

No parentheses or anything.

Answer 1

Probably no more to it.

If you define the square root as the absolute value, then your proposed answer is sufficient.

If you accept that the square root could be + or -, then your final answer is Square root of m times (+ or - m).

You could also leave it as
square root of (m cubed)

Answer 2

Simply have some exponentiations. Square root of m means m^(1/2).
If you mean ((m^(1/2))*(m^(1/2)))^2, you will have, inside the parenthesis, m. Solving the parenthesis outside, you will have m, or absolute value of m.
If you mean (m^(1/2)*((m^(1/2)))^2), though, you will have the second parenthesis resolved first, which will be absolute value of m. Then, multiply by the first parenthesis and you will get square root of m times absolute value of m.

Answer 3

±√m * |m|
= ±√m * √(m^2)
= ±√(m^3)
= ±m^(3/2) ←-- simplest radical form

Answer 4

√(m√(m²)) = m

Follow the steps:

√(m√(m²))
√(m m)
√(m²)
m

On the other hand, if you mean to say (√(m)) (√(m²)), then standard mathematical simplification is to use either of the following:

m√(m)......or.......m^(3/2)