Question

SOMEONE HELP!!!! Please

If you can, could you show the work to solve the problem.

Answer 1

Still there?

Answer 2

Not sure what to do with the second two, but the first one is as follows:

Answer 3

\[x^2+10x ; x(x+10)\]

Answer 4

Just plug in the minus for the second part

Answer 5

@kashbmaryd still here

Answer 6

@kashbmaryd what is the LCD though?

Answer 7

sorry LCM

Answer 8

\[
\text{LCM}(a,b) = \frac{a\cdot b}{GCF(a,b)}
\]

Answer 9

@wio in my equation though what would a & b be?

Answer 10

the things which you want to find the LCM of.

Answer 11

I'm still lost. The GCF is x , but not sure what the least is

Answer 12

What two expression are you trying to find the LCM of?

Answer 13

@wio

Answer 14

okay \[
\text{LCM}(x^2+10x,x^2) = \frac{(x^2+10x)(x^2)}{GCF(x^2+10x,x^2)} = \frac{(x^2+10x)(x^2)}{x} = (x^2+10x)x = x^3+10x^2
\]

Answer 15

\[\begin{split}
\text{LCM}(x^2+10x,x^2) &= \frac{(x^2+10x)(x^2)}{GCF(x^2+10x,x^2)} \\
&= \frac{(x^2+10x)(x^2)}{x} \\
&= (x^2+10x)x\\
&= x^3+10x^2
\end{split}\]

Answer 16

so the LCM is x^2 + 10x^2?

Answer 17

look again.

Answer 18

-10?

Answer 19

no....

Answer 20

\[
x^3+10x^2
\]

Answer 21

WAIT! I didnt put all the equation