Use the graph of f to estimate the local maximum and local minimum.
No local maximum; local minimum: approx. (1,-7.67) Local maximum: (-2,8); local minima: (-3,0) and (3,3) Local maximum: approx. (1,8.08); local minima: approx. (-2,-7.67) and (3,2.75) Local maximum: ∞ local minima: (-3,0) and (3,3)
hmm, think about it this way maximums are "humps" in the graph minimums are "burrows" in the graph
So... 2 Minimums? @jdoe0001
C?
2 minimums, one maximum.
It looks like Local maximum: approx. (1,8.08); local minima: approx. (-2,-7.67) and (3,2.75) @austinL Does that look right to you?
I would have to concur.
Thanks, could you help me with one more?
Sure.
Determine the intervals on which the function is increasing, decreasing, and constant. Increasing x > 0; Decreasing x < 0 Decreasing on all real numbers Increasing on all real numbers Increasing x < 0; Decreasing x > 0 I'm pretty sure it's the first one, I'm just really new to this
I believe it is increasing on all real numbers.
Howcome?
Because for all x values it is going upwards in y value.
Alright, Thank you so much again <3
No problem!
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