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The differential equation (DE) of y'' + (5^3 + sinx)^5 y' + y = cosx^3 is?


Express 2/y2-1 in partial fractions. Hence solve the differential equation 2xdy/dx +1 = y2 given that y= -3 when x= 1, expressing y explicitly in terms of x.


What is the value of y(π

2


)

y(π2) where y

′′

−2y

+y=xe

x

sinx

y″−2y′+y=xexsin⁡x ; y(0)=0

y(0)=0 and y

(0)=1

y′(0)=1 ?


The integral curves of "\\frac {dx}{a} = \\frac {dy}{b} = dz" is


The integral curves of dx/a = dy/b = dz is


((x^2) + 2)y′′ + xy' − 3y = 0


Solve the differential equation of the following homogeneous equation.


xydx + (x^2 + y^2)dy = 0


Find the integral surface of 𝑥2𝑝 + 𝑦2𝑞 + 𝑧2 = 0 which passes through the curve x+y = xy, 𝑧= 1.


X^2d^2y/dx^2-3xdy/dx+4y=x+x^2logx
d^2y/dx^2-6dy/dx+9y=1+x+x^2
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