Question

help

Answer 1

@SolomonZelman

Answer 2

for number 8.
\[\frac{x^2+9x+20}{x+4}\]\[\frac{(x+4)(x+5)}{x+4}\]\[x+5\]
so \[f(x)=x+5\] in other words
\[y=x+5\]
https://www.google.com/search?q=y%3Dx%2B5&oq=y%3Dx%2B5&aqs=chrome..69i57j0l2.792j0&sourceid=chrome&ie=UTF-8

Answer 3

I really want to say D, although don't see D, I know that A B and C are incorrect.

Answer 4

yea sorry it didn't fit

Answer 5

those are the last 3 choices for 10

Answer 6

@Loser66 idk, can you help this guy out overhere?

Answer 7

I want to see the last choice, please

Answer 8

im sorry i was busy . loser the first scrnsht is first and the second is the lsat 3

Answer 9

the last choice is just one part of the graph. check, please

Answer 10

oops

Answer 11

hold on

Answer 12

@Loser66

Answer 13

I don't know, it's not what I expect, let me check again.

Answer 14

oh ya, I know my mistake, the last one is right answer.

Answer 15

thanks!!!

Answer 16

ok

Answer 17

can you help me on some more pls?

Answer 18

to me, I want to see the last one, You can do it by yourself 1/ take the first derivative, you have 3 critical points, first off, x =-2 must be the asymptote of the graph 2/ the first derivative give you 2 critical points, x1= -3.7... and x2= -0.26.... the sign of the first derivative shows the graph f(x) increases in (−∞,−3.7] and (−0.26, infinitive], and it decreases in [-3.7, -2) and [-2,−0.26)
the graph is