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dr = b(cos ϕdr + rsin ϕdϕ) note: b is a constant 


Separable DE


y ln x ln y dx + dy = 0


How do we solve y''+y=cos x by variation of parameters method?
(X^2) y"-2(x^2+x) y'+(x^2+2x+2) y=0
Find the eigen value and eigen function of homogeneous integral equation

y(x)=
Determine the Green, s function and express the solution as a definite integral

-y''=f(x), y(0)=0, y'(1)=0

Solve the initial value problem.

2y” - 11y’ + 12y =0 ; where y(0) = 5 and y’(0) = 15


Eliminate the arbitrary constants.

y = x + Aex + Be-2x

verify whether y(x)= 2e-x + xe-x is a solution of y" + 2y' + y=0.


show that y=ln (x) is a solution of xy" + y'=0.


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