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F or the follow ing differential equation locate and classify its singular points on the x-axis


π‘₯


2


𝑦


β€²β€² + (2 βˆ’ π‘₯ )𝑦


β€² = 0.

S how that y = c 1

e

x + c 2

e

2 x

is the general solution of y

β€²β€² βˆ’ 3 y

β€² + 2y = 0 on any


interval, and find the particular solution for w hich y 0 = βˆ’ 1 a n d y

β€²

( 0) = 1.


Find the integral of pΒ²+x=qΒ²+y

Define complete integral. Find the complete integral of the non-linear partial differential equation


p^3+q^3=3pqz

Solve the initial value problem (IVP):


(D^2+4D+4)=9e^x


y(0)=2


y'(0)=1

Solve the partial differential equation (3DΒ² +10DD'+ 3D ^1^2)z^ =e^x-y

y’’’’-5y’’’+6y’’+4y’-8y=0


(D ^ 2 + 3D + 2) * y = sin 2x + 5 degrees + log 3

Find a complete integral of x(1 + y)p = y(1 + x)q


If a string of length l is initially at rest in equilibrium position and each of its points is given the velocity dy/dt= b sin^3Ο€x/l find the displacement





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