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Using the Laplace transform, solve the IVP. y = y1 + 36u (t –- 2)e“, y½ = y1 +2y2, Y1 (0) = 0, y2 (0) = 4

Using the Laplace transform, solve the IVP. y = y1 + 36u (t –- 2)e“, y½ = y1 +2y2, Y1 (0) = 0, y2 (0) = 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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X Your answer is incorrect. Try again. Using the Laplace transform, solve the IVP. yi = y1 + 36u (t – 2)e“, y½ = y1 + 2y2, y1 (0) = 0, y2 (0) = 4 Enclose arguments of functions, numerators, and denominators in parentheses. For example, sin (2 * x) or (a – b)/ (1 + n). Use an asterisk, *, to indicate multiplication. For example, 2 * f (x), a * x * (x + b) * (c * x + d), b * tan (a * 0) or ea*x) * b. Equation Editor Common Matrix a sin(a) cos(a) tan(a) d sec(a) esc(a) cot(a) dx sin- (a) tan" (a) la| cos" (a) 00 y1(t) = 8, 4 (1-2) t-2. 12e కో
Transcribed Image Text:X Your answer is incorrect. Try again. Using the Laplace transform, solve the IVP. yi = y1 + 36u (t – 2)e“, y½ = y1 + 2y2, y1 (0) = 0, y2 (0) = 4 Enclose arguments of functions, numerators, and denominators in parentheses. For example, sin (2 * x) or (a – b)/ (1 + n). Use an asterisk, *, to indicate multiplication. For example, 2 * f (x), a * x * (x + b) * (c * x + d), b * tan (a * 0) or ea*x) * b. Equation Editor Common Matrix a sin(a) cos(a) tan(a) d sec(a) esc(a) cot(a) dx sin- (a) tan" (a) la| cos" (a) 00 y1(t) = 8, 4 (1-2) t-2. 12e కో
Equation Editor Common Matrix a sin(a) cos(a) tan(a) d b sec(a) csc(a) cot(a) dx va la| sin- (a) cos" (a) tan" (a) y2(t) = 8/1 1-2 4(1-2) 2(-2) . 2t 4e + 36e 3° 6 2
Transcribed Image Text:Equation Editor Common Matrix a sin(a) cos(a) tan(a) d b sec(a) csc(a) cot(a) dx va la| sin- (a) cos" (a) tan" (a) y2(t) = 8/1 1-2 4(1-2) 2(-2) . 2t 4e + 36e 3° 6 2
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