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can anybdy pls help me in solving this differential equation Y"(r)+(1/r)*Y'(r)+aY(r)=b. where a, b are arbitrary constants. r is variable. boundary condition are Y(t1)=V1 and Y(t2)=V2.
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you could think of it as cauchy-euler and solve it that way. you can eliminate and try and get constant coefficients. or solve using power series.
r^2 +(1/r)r+a r^2 =−(a+1) r=±sqrt(−(1+a)) The solution form varies depending on a and is real only for a < -1
This gets you the homogenous solution, then find the particular solution.
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