Question

instructions on how to do this? or answers? :D (picture below)

Answer 1

This is just the inverse function: 1/12x

Answer 2

exactly

Answer 3

correction 1/12x+4

Answer 4

manjoeseo, we seem to be getting the same!

Answer 5

what??

Answer 6

heck no.
\[f^{-1}(x)=\frac{x-4}{12}\]

Answer 7

@scilaaax3 answer to first one is
\[\frac{x-4}{12}\]

Answer 8

i know i got it wrong :( i already got two wrong. i cant get anymore wrong...

Answer 9

\[f^{-1}(-4)=9\]

Answer 10

answer to 2.png is 9

Answer 11

answer to 1.png is
\[\frac{x+8}{6}\]

Answer 12

is this x+6 over -6
?

Answer 13

The giveaway here is 8 goes to 0 and 0 to -8

Answer 14

\[\frac{6-x}{6}\]

Answer 15

satellite, give an example please.

Answer 16

3more guys !1!!!!!!

Answer 17

here are the steps. put
\[y=-6x+6\] switch x and y to get
\[x=-6y+6\] and solve for y via
\[x-6=-6y\]

\[\frac{x-6}{-6}=\frac{6-x}{6}=y\]

Answer 18

i need for 3

Answer 19

\[f(x)=\frac{1}{2}x+8\]
\[y=\frac{1}{2}x+8\]
\[x=\frac{1}{2}y+8\]
\[x-8=\frac{1}{2}y\]
\[y=2x-16\] is your answer