Simplify completely quantity x squared plus 4 x minus 45 all over x squared plus 10 x plus 9 and find the restrictions on the variable. quantity x minus 5 over quantity x plus 1, x ≠ −1, x ≠ −9 quantity x minus 5 over quantity x plus 1, x ≠ −1, x ≠ 5 quantity x plus 5 over quantity x plus 1, x ≠ −1, x ≠ −9 quantity x plus 5 over x plus 1, x ≠ −1, x ≠ 5
@Mertsj
@hartnn
\[x ^{2} + 4x - 45\] over \[x ^{2} + 10x + 9\] Is this the equation?
Yes @DocLav
Can you help me out?
I can try.
To simplify we need to factor the top and bottom.
Im really bad at this stuff lol
On the top the equation factors to \[(x + 9)(x - 5)\]
I know its x-5 over x-1 but not sure on the last part of the equation
The bottom factors to \[(x + 9)(x + 1)\]
So you are able to cancel out the \[(x + 9)\] from the top and bottom.
I think so
Ultimately you are left with x- 5 over x + 1. This is your final answer
Then what would be the end of the answer? since there is two x-5 over x+1
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Does that help?
IM trying to figure out this part at the end of the equations of the answers x ≠ −1, x ≠ −9
So restrictions are where you can't have the top or bottom equal to 0.
So then the answer would be B?
So it would be the last one.
Sorry , yeah B.
Answer is D?
OO ok cool cool
You good?
Thanks for the medal
Yessir! Thank you!
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