Question

MEDAL!
to first person to help me.
help needed. question is in the comment box

Answer 1

A vertical shift adds/subtracts a constant to/from every y-coordinate while leaving the x-coordinate unchanged
so our functions are either going up + sign
or going down - sign

if we have a horizontal shift
we are either going left f(x+k) left k units
or right f(x-k) right k units

Answer 2

there that should be the right graph

Answer 3

I've noticed something... while the shifts are different for the equation (g(x) is going up, and f(x) is going down)
we have either a stretch or shrink depending on the number at the beginning of the function

Answer 4

for the f(x) function we have 1/2
if we have 0<x<1 it's compressed (shrink)
for g(x) we have 1.5 or 3/2
for a number x>1 it stretches in the y-direction

Answer 5

so this is the original f(x) function and the graphs where the transformations are applied

Answer 6

and here we have the g(x) and its transformations
so .. since we have 1/2 for f(x)
and we have 3/2 for g(x)
one of the graphs is shrinking and one is stretching.. not the same in that department either

Answer 7

I think it has something to do with the shifts that contain the parenthesis.
I'm going to include the graphs with the ORIGINAL function (there were 3 graph transformations total). so all together f(x) and g(x) have four separate graphs

Answer 8

so A it stretches.

Answer 9

one graph stretches and the other one shrinks.. so it's not the same
one graph goes up and the other one goes down ... not the same either
the shifts inside the () is what they have in common

Answer 10

In function graphing, a horizontal translation is a transformation which results in a graph that is equivalent to shifting the base graph left or right in the direction of the x-axis.

Answer 11

ooh oke. c: thanks!

Answer 12

yes :) because I've noticed that there is a x-2 and x -7 and although one graph shifts 2 units to the right and the other graph shifts 7 units to the right, both of those graphs are going to the right. :)

Answer 13

(x-2), (x-7)