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3+ 2 2 3. The graph of g. 31. The graph of the differentiable function g is shown above with a line tangent to g at the point (2, 3). Let the function f be defined by f(x) = g(t) dt. Let the differentiable function h have derivative defined by h'(x) = x² esin(2x). A line tangent to the graph of h at x = c > 0 is parallel to the line tangent to the graph of f at x = 2. What is c? (A) 0.863 (B) 1.249 (C) 2.109 (D) 2.64

3+ 2 2 3. The graph of g. 31. The graph of the differentiable function g is shown above with a line tangent to g at the point (2, 3). Let the function f be defined by f(x) = g(t) dt. Let the differentiable function h have derivative defined by h'(x) = x² esin(2x). A line tangent to the graph of h at x = c > 0 is parallel to the line tangent to the graph of f at x = 2. What is c? (A) 0.863 (B) 1.249 (C) 2.109 (D) 2.64

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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4+ 3+ 1 1 2 3 4 5 The graph of g. 31. The graph of the differentiable function g is shown above with a line tangent to g at the point (2, 3). Let the function f be defined by f(x) 3D g(1) dt. Let the differentiable function h have derivative defined by h'(x) = x esin(2x). A line tangent to the graph of h at x = c > 0 is parallel to the line tangent to the graph of f at x = 2. What is c? (A) 0.863 (B) 1.249 (C) 2.109 (D) 2.64
Transcribed Image Text:4+ 3+ 1 1 2 3 4 5 The graph of g. 31. The graph of the differentiable function g is shown above with a line tangent to g at the point (2, 3). Let the function f be defined by f(x) 3D g(1) dt. Let the differentiable function h have derivative defined by h'(x) = x esin(2x). A line tangent to the graph of h at x = c > 0 is parallel to the line tangent to the graph of f at x = 2. What is c? (A) 0.863 (B) 1.249 (C) 2.109 (D) 2.64
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