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You are given the following information: a,b,c,d,f are numbers, such that a b, d f,d>0, f>0, and y (x) is a function such that = (2x - 1)e- (x? - 2)ebx + (2x*- x³)e%cos(dx) + e*sin(fx) y = is a solution of the constant coefficient homogeneous linear differential equation with auxilary equation (r + 1)*(r- 2) (2 -4r + 13) (r2 -4r + +29)? = 0. Determine the values of a,b,c,d,f, and then determine the value of A = y(.8). The value of Sin (2A) is -0.139 -0.460 0.475 0.801 -0.574 0.230 0.677

You are given the following information: a,b,c,d,f are numbers, such that a b, d f,d>0, f>0, and y (x) is a function such that = (2x - 1)e- (x? - 2)ebx + (2x*- x³)e%cos(dx) + e*sin(fx) y = is a solution of the constant coefficient homogeneous linear differential equation with auxilary equation (r + 1)*(r- 2) (2 -4r + 13) (r2 -4r + +29)? = 0. Determine the values of a,b,c,d,f, and then determine the value of A = y(.8). The value of Sin (2A) is -0.139 -0.460 0.475 0.801 -0.574 0.230 0.677

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 44E
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QUESTION 2 You are given the following information: a,b,c,d,f are numbers, such that a # b, d#f,d>0, f> 0, and y(x) is a function such that y3 (2x³ - 1)e– (x² - 2) ex + (2x* -x)e*cos(dx) + esin (fx) ах CX CX is a solution of the constant coefficient homogeneous linear differential equation with auxilary equation (r + 1) r-2) (r? - 4r+ 13) (r - 4r+ 29)2 = 0. Determine the values of a,b,c,d,f, and then determine the value of A = y(.8). The value of sin(2A) is -0.139 -0.460 0.475 0.801 -0.574 0.230 0.677
Transcribed Image Text:QUESTION 2 You are given the following information: a,b,c,d,f are numbers, such that a # b, d#f,d>0, f> 0, and y(x) is a function such that y3 (2x³ - 1)e– (x² - 2) ex + (2x* -x)e*cos(dx) + esin (fx) ах CX CX is a solution of the constant coefficient homogeneous linear differential equation with auxilary equation (r + 1) r-2) (r? - 4r+ 13) (r - 4r+ 29)2 = 0. Determine the values of a,b,c,d,f, and then determine the value of A = y(.8). The value of sin(2A) is -0.139 -0.460 0.475 0.801 -0.574 0.230 0.677
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