Consider the initial value problem (0) = a. Form the complementary solution to the homogeneous equation. jct) = c1 + C2 b. Construct a particular solution by assuming the form p(t) = ä + bt and...

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Consider the initial value problem<br>(0) =<br>a. Form the complementary solution to the homogeneous equation.<br>jct) = c1<br>+ C2<br>b. Construct a particular solution by assuming the form p(t) = ä + bt and solving for the undetermined constant vectors a and b.<br>yp(t) =<br>c. Form the general solution (t) = ýc(t) + ÿp(t) and impose the initial condition to obtain the solution of the initial value problem.<br>y1 (t)<br>y2(t)<br>

Extracted text: Consider the initial value problem (0) = a. Form the complementary solution to the homogeneous equation. jct) = c1 + C2 b. Construct a particular solution by assuming the form p(t) = ä + bt and solving for the undetermined constant vectors a and b. yp(t) = c. Form the general solution (t) = ýc(t) + ÿp(t) and impose the initial condition to obtain the solution of the initial value problem. y1 (t) y2(t)

Jun 03, 2022
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