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Solve the equation in exact differentials:

(x2+y)dx+(x-2y)dy=0


Solve the first order linear inhomogeneous differential equation using the Bernoulli method:

y,+(3y/x)=(1/x3)


Solve the first order linear inhomogeneous differential equation using the constant variation method:

y,-(2y/x)=-(3/x2)


Verify that the given differential equation is an exact: 

(y2-1)dx+(2xy+3y)dy=0


Verify that the given differential equation is an exact: 

(3x2+2y)dx+(x-4y)dy=0


 Solve the first order linear inhomogeneous differential equation using the Bernoulli method

y,-(2y/x)=1+(1/x)


Solve the first order linear inhomogeneous differential equation using the constant variation method

y,- (3y/x)=x


F. Find the integral surface of the linear partial differential equation x(x^2+z)p - y(y^2+z)q = (x^2-y^2)z; p, q has their usual meaning , which contains the straight line. [CO1] *


I.In each of Problems 23 through 30, use the method of reduction of order to find a second solution of the given differential equation.

1.  t^2y″ − 4ty′ + 6y = 0, y1(t) = t^2

2.  xy″ − y′ + 4x^3y = 0, x > 0; y_1(x) = sin x^2


IV. Find the general solution of the given differential equation.

11/234) y‴ − y″ − y′ + y = 0

14/234) y^(4) − 4y‴ + 4y″ = 0




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