Turning points of a cubic function and how to solve for them mathematically?
Function: (x+5)^3+7
I know the turning point is at (-5,7) but not sure how to solve for that w/o calculus or just looking at a graph
What do you mean by "turning point"?
Im guessing it means inflection point but |dw:1385019389413:dw|
So to the left of the point the values are less, and to the right they are greater?
Inflection points are when the curve turns from concave down to concave up or from concave up to concave down.
(x+5)^3+7 changes its curvature from concave down to concave up at (-5, 7).
Plot a few points around (-5, 7) for y=(x+5)^3+7 and see what it looks like...
I agree with @skullpatrol I dont know how you would prove without using calculus
That's what I thought, I mean local maximum and minima but I dont think that's taught before calculus
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