Question

math problem

Answer 1

@florisalreadytaken

Answer 2

@snowflake0531

Answer 3

@darkknight , do you know what to do?

Answer 4

your lucky day https://questioncove.com/users/darkknight#/updates/606b831e88a1242fd23b3800 describes transformations

Answer 5

whatever part of the tutorial fits the question take a look at those parts, then come back here

Answer 6

im not sure

Answer 7

hmmm c:

Answer 8

are you the same guy I made the other tutorial for on another acc...?
so specifically look at what happens when you translate down or up c units, and what vertical compression does

Answer 9

still there klmjnmkj?

Answer 10

ok so we are asked to turn that \( y=e^{-x} \) function into \( f(x)=a b^{x+c}+d \) form -- the steps we are asked are:

1) compress the function by a factor of 2
2) reflect it across the y axis
3) shifted down 3 units

lets do it step by step

firstly, compress it by 2 -- by looking at the table i attached, we would do it this way:
\( y=e^{-x} \Rightarrow y=2e^{-x} \)

then reflect it to the y axis -- turn \(-x\) to \((+)x\)

\(y=2e^{-x} \Rightarrow y=2e^{x} \)

to finish it off, we have to do the horizontal asymptote, which is \(−3\) -- so that would be:
\( y=2e^{x} -3 \)

and that's it! :D

Answer 11

hmm you want to compress horizontally by 2, so instead of multiplying \[e^x\] by 2 you have to multiply by 1/2

Answer 12

vertically*

Answer 13

oh yes i missed that -- cuz it has to be \( k<1 \)
good one.

Answer 14

yw

Answer 15

so it would be \[ y= \frac{1}{2}e^{x} -3
\]

Answer 16

3

Answer 17

33