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AB3: For 1 ≤ x ≤ 2, the function y = f(x) satisfies the differential equation d²y dx² Find when x = 1. dy dx --(10-y).

AB3: For 1 ≤ x ≤ 2, the function y = f(x) satisfies the differential equation d²y dx² Find when x = 1. dy dx --(10-y).

Linear Algebra: A Modern Introduction
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter6: Vector Spaces
Section6.5: The Kernel And Range Of A Linear Transformation
Problem 30EQ
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(-3, 4), A = 7 AL 1 A=4 The function g is defined by g(x) = f* f(t)}dt. -2 A = 5 A = 7 Find AB2: It is known that f(x) = {a[(x - 1)² - 3] 0≤x≤ 0.5' ex+1 -1 ≤x≤0 AB4: Evaluate when x = 1. X Lef(x) f'(x)dx. ४ به است -2 0 AB3: For 1 ≤ x ≤ 2, the function y = f(x) satisfies the differential equation d²y dx² 1 =1-e4 3 f(x) The function f is twice differentiable for all real values of x. A portion of the graph of the function f is shown in the figure above along with selected values for f and f', the derivative of f. The areas of the regions bounded by the graph off and the x axis are given in the figure above. 1 e AB1: Use the data in the table to estimate f"(-1). Show the calculations that lead to your answer. e+4 ƒ" (1) 2 4 dy dx 2 f'(x) -4 a= e , where a is a constant. Find the value of a. -2 e 3 (10-y).
Transcribed Image Text:(-3, 4), A = 7 AL 1 A=4 The function g is defined by g(x) = f* f(t)}dt. -2 A = 5 A = 7 Find AB2: It is known that f(x) = {a[(x - 1)² - 3] 0≤x≤ 0.5' ex+1 -1 ≤x≤0 AB4: Evaluate when x = 1. X Lef(x) f'(x)dx. ४ به است -2 0 AB3: For 1 ≤ x ≤ 2, the function y = f(x) satisfies the differential equation d²y dx² 1 =1-e4 3 f(x) The function f is twice differentiable for all real values of x. A portion of the graph of the function f is shown in the figure above along with selected values for f and f', the derivative of f. The areas of the regions bounded by the graph off and the x axis are given in the figure above. 1 e AB1: Use the data in the table to estimate f"(-1). Show the calculations that lead to your answer. e+4 ƒ" (1) 2 4 dy dx 2 f'(x) -4 a= e , where a is a constant. Find the value of a. -2 e 3 (10-y).
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