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About Tutorial 4
1. The solution to the differential equation dy/dt + y = f(t) is found by taking the integral of both sides. Specific solutions are found for f(t) = H(t), f(t) = t, and f(t) = e^-t/α/H(t) with α < 1. As α approaches 0 in the third case, the solution approaches 0. 2. Power series solutions are found about various points for several differential equations, including finding an integrating factor to solve one equation. 3. The motion of a harmonic oscillator experiencing an oscillating driving force is solved given initial conditions, and the solution behavior described if the driving frequency approximates but does
Detailed Information
Author: | ['Rachit Madan'] |
---|---|
Publication Year: | 2015 |
Pages: | 3 |
Language: | English |
Format: | |
Price: | FREE |
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