if the graph of y=fa(x-b) stretches the graph of │x│by a factor of 5 ,reflects it about the x-axis ,and shifts 4 units to the right ,which of the following are correct values of a and b A.a=-5 b=-4 B.a=5 b=-4 C.a=5 b=4 D.a=-5 b=4
i don't know much about graphs ..sorry @ganeshie8 can you please help here.
sorry not good at these @ganeshie8
@IMStuck
I'm working on it now, ok?
ok
I'm getting the answer to be C. After all the translations to your graph you get this: (drawing will NOT be very good!)
|dw:1406221898993:dw|
can u help me with another one
That's all I can do with that. I'm looking at b and a to be x and y. And those are the values that match up with the graph when it translates according to your instructions.
I can only promise to try my best with these! Not my favorite thing (or anyone else's on OS I'm guessing!)
ok
can u help with rate of change
Oh, that's slope! I can sure try! Whatcha got?
let f(x)=x^2-100 .the average rat of change from x=-10 to x=10 equals A.-100 B.100 C.0 D.200
@IMStuck
Ok, let me work on this...
The way you figure this out is to plug in your two x values into the equation and find y. The first one, x=10, gives you this:\[y=(10)^{2}-100\]\[y=100-100\]\[y=0\]
The second one gives you this:\[y=(-10)^{2}-100\]\[y=100-100\]\[y=0\]
The y values are both the same for those values of x, so the answer is C. 0
CAN u help with some more of these
Sure!
the rate of change of any nonlinear function is variable A.true B.false
A. true. Linear functions are constant in their rate of change; that's what makes them a straight line. Nonlinear are not straight lines, meaning that their rate of change is not constant, it is variable.
ok i got a few more
let f(x)=-1/2x+15 .the average rate of change from x=-17 to x=17 equals A.-1/2 B.17 C.1/2 D.-17
@IMStuck
Sorry...I'm here!
ok
When you plug in 17 and -17 you get y values of 13/2 and 47/2 respectively. so the coordinates we are working with are |dw:1406223799740:dw|
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