Given the differential equation v' + 3v = (t * cos(5 * t²))u(t) Using Euler's method to compute v(t + h) from information of the function at time t, i.e., you know v(t) and initial condition. v(t + h) = v(t) + h v(t) + h For h = 0.1, compute the solution for t = 0,0.1,0.2, 0.3, when the initial condition is v(0) = 2. v(0) = U(0.1) = U(0.2) = v(0.3) =

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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Given the differential equation v' + 3v = (t * cos(5 * t²))u(t)
Using Euler's method to compute v(t + h) from information of the function at time t, i.e., you know v(t) and initial condition.
v(t + h) = v(t) + h
v(t) + h
For h = 0.1, compute the solution for t = 0,0.1,0.2, 0.3, when the initial condition is v(0) = 2 .
v(0) =
v(0.1) =
v(0.2) =
v(0.3) =
Transcribed Image Text:Given the differential equation v' + 3v = (t * cos(5 * t²))u(t) Using Euler's method to compute v(t + h) from information of the function at time t, i.e., you know v(t) and initial condition. v(t + h) = v(t) + h v(t) + h For h = 0.1, compute the solution for t = 0,0.1,0.2, 0.3, when the initial condition is v(0) = 2 . v(0) = v(0.1) = v(0.2) = v(0.3) =
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