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Find the general solutions of the following differential equations using D-operator methods:

2.1 (D2 - 2D + 5)y = x+5

2.2 (D+4)2 x = sinh4t


The expression that is equivalent to (a3b2)3 is



Solve 𝑧𝑝 = βˆ’π‘₯.

45) Find the integral surface of the equation x(y ^ 2 + z) * p - y(x ^ 2 + z) * q = (x ^ 2 - y ^ 2) * z whic the straight line x + y = 0, z = 1


(D^3+1) y= 3+e^(-x) +5e^2x?

solve px+qy=y


-3x + (D+2)y=e-t

Solve the differential equation (x +4) dy/dx = x(y-3), given that y=4 when x= -3.



Given that y_1 = e^{x}

y1 =e^x

is a solution of xy’’+(1-2x)y’+(x-1)y=0

xy’’+(1βˆ’2x)y’+(xβˆ’1)y=0, find its second solution y_2

y2

(0,∞), which is linearly independent from y1


Use any appropriate method in finding the indicated solution of the following differentialΒ 

equations.Β 

[2π‘₯𝑦 cos(π‘₯2) βˆ’ 2π‘₯𝑦 + 1]𝑑π‘₯ + [𝑠𝑖𝑛(π‘₯2) βˆ’ π‘₯2]𝑑𝑦 = 0


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