Asked by Arie
find the particular solution of the differential equation that satisfies the conditions:
f''(x)=sin(x)+e^(2x) f(0)=1/4, f'(0)=1/2
f''(x)=sin(x)+e^(2x) f(0)=1/4, f'(0)=1/2
Answers
Answered by
Steve
y" = sin(x)+e^(2x)
this should be no trouble. Just integrate twice and use the initial conditions to find the two constants.
this should be no trouble. Just integrate twice and use the initial conditions to find the two constants.
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