just need 3 and 4 Let f(x) = 2x2 –- 8x4, Find the open intervals on which A is increasing (decreasing). Then determine the ctcoordinates of allrelative maxima (minima).1.A is increasing on the intervals (-inf, 1/sqrt8).(0,1/sqrt8)2.A is decreasing on the intervals ((1/sqrt8), inf).(-1/sqrt8),0)3. The relative maxima of floccur at | =4. The relative minima of floccur at æl =Notes: In the first two, your answer should either be a single interval, such as (0,1), a comma separated list of intervals, such as (-inf, 2), (3,4), or the word "none".In the last two, your answer should be a comma separated list of x| values or the word "none".

The given function is fx=2x2-8x4. Step 1: Obtain the first derivative of fx=2x2-8x4 as follows.…

Let f(x) = 2x² – 8x4 Find the open intervals on which A is increasing (decreasing). Then determine the rtcoordinates of all relative maxima (minima). 1. A is increasing on the intervals (-inf, 1/sqrt8).(0,1/sqrt8) 2. A is decreasing on the intervals (1/sqrt8),.inf),((-1/sqrt8),0) 3. The relative maxima of Aloccur at æ| = 4. The relative minima of Aoccur at æ| =

Let f(x) = 2x² – 8x4 Find the open intervals on which A is increasing (decreasing). Then determine the rtcoordinates of all relative maxima (minima). 1. A is increasing on the intervals (-inf, 1/sqrt8).(0,1/sqrt8) 2. A is decreasing on the intervals (1/sqrt8),.inf),((-1/sqrt8),0) 3. The relative maxima of Aloccur at æ| = 4. The relative minima of Aoccur at æ| =

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Question

just need 3 and 4

Let f(x) = 2x2 –- 8x4, Find the open intervals on which A is increasing (decreasing). Then determine the ctcoordinates of all
relative maxima (minima).
1.
A is increasing on the intervals (-inf, 1/sqrt8).(0,1/sqrt8)
2.
A is decreasing on the intervals ((1/sqrt8), inf).(-1/sqrt8),0)
3. The relative maxima of floccur at | =
4. The relative minima of floccur at æl =
Notes: In the first two, your answer should either be a single interval, such as (0,1), a comma separated list of intervals, such as (-
inf, 2), (3,4), or the word "none".
In the last two, your answer should be a comma separated list of x| values or the word "none".

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