does this increase or decrease if so by what : When f(x) becomes − • f(x)
@jim_thompson5910
how did you make the black dot?
and your question depends on f(x)
oh sorry its when f(x) becomes -1/2
-1/2 times f(x)
you guys there? sorry im jsut about to explode with this. so frustrating ):
Is that the whole question or are you just typing a part of it? What is f(x) equal to?
ill send the whole question.
Given a polynomial function f(x), describe the effects on the y-intercept, regions where the graph is increasing and decreasing, and the end behavior when the following changes are made. Make sure to account for even and odd functions. When f(x) becomes f(x) + 2 When f(x) becomes − • f(x)
i already did the first part. now just need help with the second
sorry phone call
@FibonacciChick666 can you help because andi says she is about to explode :)
so, you want to write a generic polynomial in slope intercept to begin
the Q doesnt say nothing about slope
If the original polynomial function f(x) had a positive y-intercept, then, the -1/2 * f(x) will have a negative y-intercept and its magnitude will be one-half of the original y-intercept.
well you sort of make up the coefficients, but what we want is something we can work with
thank you so much! that is what i needed! thanks (:
If the original polynomial function f(x) had a negative y-intercept, then, -1/2 * f(x) will have a positive y-intercept and its magnitude will be one-half of the original y-intercept.
wait so is it positive or negative?
I considered two cases: positive y-intercept and negative y-intercept. But if you prefer a simpler answer then: the y-intercept of -1/2f(x) will be -1/2 * the y-intercept of f(x).
you also need to consider even and odd
this one would be odd so it would be negative?
it will go down?
Transforming f(x) to -1/2f(x) will REVERSE the intervals where the function is increasing / decreasing. In other words, intervals where f(x) was increasing will have -1/2 * f(x) decreasing and vice-versa.
The end behaviors will also be reversed. The end behavior of -1/2 * f(x) will be the exact OPPOSITE of the end behavior of f(x).
All of the above answers for part b) will be the same whether f(x) is an odd or an even function.
thank you so much grat explainashin love you for this !
can you do me a little favor? (:
@aum
yw. How can I help?
can you by any chance just delete your main answers. if you dont want to thats fine i would just really apprieciate it(:
@aum
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