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in the equation x^2y''+xy'+(q^2x^2-m^2)y=0



Ans- x=0is a regular singular point and x=imfinite is an irregular singular point

Solve (y ^ 2 * z)/x * p + xzq = y ^ 2 .


Find the differential equation whose general solution is given by




y = c1e



4x + c2e



x + x



2

Solve (D^3-6D^2D'+12DD'^2-8D'3)z=e^2x+y

verify the function u(x,y)=e^xsiny is one of the solution of uxx+uyy=0



Solve the exact differential equation = ( x - 2ey ) dy + y + ( xsin(x) ) dx = 0


Solve the differential equation = x dy / dx + 2y = x4

( x - 2ey ) dy + y + ( xsin(x) ) dx=0


Formulate the differential equation representing the relationship of current (i), voltage (v), inductance(L) and time t.


How do you solve the partial differential equation (3D^² +10DD^1+3D ^1^2) z = e^x-y?


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