Question

.

Answer 1

\(\large\color{slate}{ {\rm A}=\pi{\rm r}^2 }\)

\(\large\color{slate}{ {\rm A}=\pi(3x^2y^3z)^2 }\)

Answer 2

(that is a ridiculous radius, but) what to do here, is just to plug the given radius into the area of a circle formula.

Then simply this....

Answer 3

well, I will give you a rule. \(\large\color{slate}{ ({\rm \color{red}{a}{\tiny~}\color{blue}{b}{\tiny~~}\color{green}{c}} )^{{\rm m}} ={\rm \color{red}{a}^{{\rm m}}{\tiny~}\color{blue}{b}^{{\rm m}}{\tiny~~}\color{green}{c}^{{\rm m}}} }\)

Answer 4

basically, when you have a product of terms raised to a certain power, THEN IT IS SAME AS a product of terms where each term is raised to this certain power.

Answer 5

when you do pi, use `pi` for the \(\large\color{slate}{ \pi}\) symbol.

Answer 6

yes, i see it:0

Answer 7

yes, your answer is correct.

Answer 8

then you need the answer in terms of \(\large\color{slate}{ \pi}\), which means you have to solve for \(\large\color{slate}{ \pi }\).

if you have the options though, I would see better what they want, so if you have them please post, and if not it is fine.

Answer 9

it might as well be, "the area in terms of \(\large\color{slate}{\pi}\)" which would thne mean that you are done already.

Answer 10

I am deciding....
it tells you to `simplify the expression in terms of pi` that would mean that it is an expression of the area in terms of pi (don't confuse that with solving for pi).

Yes, I think you just leave it like this, which would be an expression of the area of the circle in terms of pi.

Answer 11

if you want, I can give you some code shortcuts, that will work on any other site, (besides this one).....

Answer 12

\(\large\color{slate}{ {\rm 1.}}\) Click \(\large\color{slate}{ {\rm Alt}}\) and hold it. (Don't let \(\large\color{slate}{ {\rm Alt}}\) go yet)
\(\large\color{slate}{ {\rm 2.}}\) Click \(\normalsize\color{blueviolet}{\rm the~code}\) on the number pad that is on right hand side of the keyboard.
\(\large\color{slate}{ {\rm 3.}}\) Release the \(\large\color{slate}{ {\rm Alt}}\). (Let \(\large\color{slate}{ {\rm Alt}}\) go now)

\(\normalsize\color{blueviolet}{\rm the~code}\) \(\normalsize\color{slate}{\rm the~result}\)
\(\normalsize\color{blueviolet}{\rm 2,~~2,~~7}\) \(\large\color{slate}{\rm \pi }\)
\(\normalsize\color{blueviolet}{\rm 0,~~1,~~7,~~9}\) \(\normalsize\color{slate}{\rm ^3 }\)
\(\normalsize\color{blueviolet}{\rm 2,~~5,~~3}\) \(\normalsize\color{slate}{\rm ^2 }\)
\(\normalsize\color{blueviolet}{\rm 0,~~1,~~8,~~5}\) \(\normalsize\color{slate}{ ^1 }\)
\(\normalsize\color{blueviolet}{\rm 2,~~5,~~1}\) \(\normalsize\color{slate}{ \sqrt{} }\)

Answer 13

there are other codes, these are examples.

Answer 14

anyways....

Answer 15

sure....

Answer 16

Good work:)