Question

http://prntscr.com/hpsi6p

Answer 1

@dude

Answer 2

compression is in front of (x) right?

Answer 3

Yes

Answer 4

so G(x)=6(5)

Answer 5

or keep it at 1/2?

Answer 6

so g(x)=6(5)

Answer 7

mk

Answer 8

That is not the final answer. We still have to do the other transformations

Answer 9

How do you translate up?

Answer 10

(x-V)

Answer 11

?

Answer 12

\[\large {y=a*(b)^{x-c}+d}\]
Which controls vertical translations?

Answer 13

(b)sub-c

Answer 14

No

Answer 15

+d?

Answer 16

Yes

Answer 17

right is -c?

Answer 18

Yes translation horizontally is \(\color{#0cbb34}{\text{Originally Posted by}}\) @dude
\[\large {y=a*(b)^\color{red}{{\boxed{x-c}}}+d}\]
\(\color{#0cbb34}{\text{End of Quote}}\)

Answer 19

g(x)=6(5)^x-1+3

Answer 20

Wait it is +1

Answer 21

We are trying to transform g(x), revise your c and d values.

Answer 22

so +1 and -3

Answer 23

g(x)=6(5)^+1

Answer 24

Almost. What c values make the graph go right? Which make it go left?

Answer 25

-1?

Answer 26

How does \[2^{x}compare~to~2^{x-1}?\]

Answer 27

^-1

Answer 28

Yes but graphically?
Does it move left or right?

Answer 29

left?

Answer 30

No

Answer 31

i thought it was reversed?

Answer 32

Yes it is counterintuitive, is it is "-c" value then it goes to the right
if it is "+c" it goes to the left

Answer 33

Ohhhhhhhhhhhhhhhhhhhhhh

Answer 34

i always forget that

Answer 35

g(x)=6(5)^+1?

Answer 36

\[g(x)=6(5)^{x-3}\]

Answer 37

the vertical translation is gone right? because -3 + 3 = 0?

Answer 38

Yes

Answer 39

thanks dude

Answer 40

i really appreciate it

Answer 41

You are welcome.