What affect does the "k" value have on the function f(x) = log(x)? A. The "k" value reflects the function across the x-axis. B. The "k" value moves the graph up or down. C. The "k" value moves the graph left or right. D. The "k" value stretches the graph vertically by a factor of absolute value of k.
I'm assuming The "k" value moves the graph up or down., but tbh I have very little idea
Set it up as you would a quadratic equation, and compare it, that is a pretty good way I'd think :)
Yes, that's right!
Is that correct? @ganeshie8 :)
if batman says so, it has to be right :)
Why is it correct @Astrophysics
Do you remember the quadratic form f(x) == a(x-h)+k?
wheres batman?
general form for log \[y = a \log(x-h) +k\] the "k" does indeed move graph up/down because it is adding/subtracting to the y-value
Yup!
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