Find the critical points and the interval on which the given function is increasing or decreasing, and apply the First Derivative Test to each critical point. Let ƒ(x) = ²x¹ + 3⁄4 x³ + −2² r² − 96x 3 There are three critical points. If we call them C₁, C2, and c3, with c₁ < C₂ < c3, then C1 = C₂ = and c3 = Is f a maximum or minumum at the critical points? At C₁, fis ? û At C2, f is ? î At C3, f is? î These three critical give us four intervals. The left-most interval is and on this interval f is ? The next interval (going left to right) is Next is the interval Finally, the right-most interval is On this interval f is ? ¹0. On this interval f is ? On this interval f is ? while f¹ is ? while f' is ? î while f' is? î while f' is?
Find the critical points and the interval on which the given function is increasing or decreasing, and apply the First Derivative Test to each critical point. Let ƒ(x) = ²x¹ + 3⁄4 x³ + −2² r² − 96x 3 There are three critical points. If we call them C₁, C2, and c3, with c₁ < C₂ < c3, then C1 = C₂ = and c3 = Is f a maximum or minumum at the critical points? At C₁, fis ? û At C2, f is ? î At C3, f is? î These three critical give us four intervals. The left-most interval is and on this interval f is ? The next interval (going left to right) is Next is the interval Finally, the right-most interval is On this interval f is ? ¹0. On this interval f is ? On this interval f is ? while f¹ is ? while f' is ? î while f' is? î while f' is?
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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