mandolino use the graph of f to sketch each graph
let's establish this convention top left=A; top right=B bottom left=C; bottom right=D|dw:1318985576377:dw|
let's establish this convention top left=A; top right=B bottom left=C; bottom right=D|dw:1318985576377:dw|
lets use this convention top left=A; top right=B bottom left=C; bottom right=D|dw:1318985665034:dw|
So when its positive its to the left and when the number is negative its to the right?
correct. the expression in the definition is "x-h" for horizontal transformations so when you have say x+7 you really have x-(-7) so h=-7 ie, left when you have x-5 you have h=+5 ie, right
so f(x-2) has h=+2, so 2 units right, answer D
Ok i understand that but for the next one +5 def means upward?
(b) y=-f(x)+5 correct f(x)+k moves up k units when k>0; down k units when k<0 also -f is an x-axis reflection; remember that y=f(x), so when you negate f(x) for a graph you are really negating all the y-values; so compared to the parent function all positve y's become negative, and all negative y's become positve
(b) y=-f(x)+5 so there is also an x-axis reflection on this one what's the answer?
Im saying C because its -f(x) so that means its flipped then i moved it up 5 spaces
(b) y=-f(x)+5 answer is C!
Yes!
(c) y=.5f(x) y=a*f(x) assume a>0 if a>1 then you have a vertical "stretch" if a<1 then you have a vertical "compression" a=0.5 what is the answer?
I should have written: if 0<a<1 then you have a vertical "compression"
My comp. is dying and i dont have my charger
ummm
do you want me to email the answers to 7c-g and 8 for 1.7 so you can check your work?
Yea im going to try and do it on my own then check, if i have problems can i email tomorrow?
sure; i'll do a quick double check and then email the answers; this was working pretty good. . . if somebody didn't forget her power cord... what about 2.1
Lol i no i no. :-( . I have school all day tomorrow can we work on that thursday?
its really about to shut down so email if anything
ok, what time about 7pm
or im going to email you
g'night
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