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Negative leading clent (same en leading coefficient, the symmetry (even/odd or neither) and the intervals of increase or decrease using interval notation. behaviours going down) Even-Symmetrical about the y axis f (x) = f(-x) Increasing (-00, - 2.8) U (0,2.8) Decreasing (-2.82, 0) U (2.8, co) b) y = a (x + 4) x (x - 4)

Negative leading clent (same en leading coefficient, the symmetry (even/odd or neither) and the intervals of increase or decrease using interval notation. behaviours going down) Even-Symmetrical about the y axis f (x) = f(-x) Increasing (-00, - 2.8) U (0,2.8) Decreasing (-2.82, 0) U (2.8, co) b) y = a (x + 4) x (x - 4)

Advanced Engineering Mathematics
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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Determine if the solution on the right-hand side is correct. If it's incorrect, determine what the error is then provide the correct solution. If it's correct simply say correct.
Transcribed Image Text:Determine if the solution on the right-hand side is correct. If it's incorrect, determine what the error is then provide the correct solution. If it's correct simply say correct.
12. Using the graph below: State the degree (lowest possible), sign of the leading coefficient, the symmetry (even/odd or neither) and the intervals of increase or decrease using interval notation. Degree - 4 Negative leading coefficient (same end behaviours going down) Even-Symmetrical about the y axis f (x) = f(-x) Increasing (-00, - 2.8) U (0, 2.8) Decreasing (-2.82, 0) U (2.8, co) b) y = a (x+4) x (x- 4)
Transcribed Image Text:12. Using the graph below: State the degree (lowest possible), sign of the leading coefficient, the symmetry (even/odd or neither) and the intervals of increase or decrease using interval notation. Degree - 4 Negative leading coefficient (same end behaviours going down) Even-Symmetrical about the y axis f (x) = f(-x) Increasing (-00, - 2.8) U (0, 2.8) Decreasing (-2.82, 0) U (2.8, co) b) y = a (x+4) x (x- 4)
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