Explain how the graph of each given fucntion is a transformation of the graph of y=x^2 a.y=x^2 -5 b.y=-2x^2 c. y= (x-5)^2 d. y=(-3x)^2
There is an alteration in each of the functions, diverging from the original. But Iʻm afraid I donʻt know how to properly answer this, even though I have an idea, idk...I donʻt want to answer this even tho I am unsure, sorry
:( ohh.... but for a isn't the answer y=x^2 undergoes a shift down 5?
@Jhannybean HI!!!
Bear with me for a minute.
Okay! :) thank u
Shifting left: \(f(x+b) \implies \text{graph shifts b units left}\) shifting up/down: \(f(x) +b ~, \qquad f(x) -b \implies \text{graph moves up b units or down b units}\) Shifting right: \(f(x-b) \implies \text{graph shifts b units to the right}\) Inverting: \(-f(x) \implies \text{ graph that is right side up flips upside down}\) \(\qquad \qquad \qquad \qquad \text{ or for odd functions flips across the y-axis }\)
oooohhhh!!
so.. a. will be shifiting down 5???
That's right
for b im still not sure
@Jhannybean Can u help me more...?? Im still not sure
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