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Solve Z^3=pqxy
Solve Z(p^2+q^2)+px+qy=0
A certain population is known to be growing at a rate given by the logistic equation dx/dt=x(b-ax),where a and b are positive constants .
Show that the maximum rate of growth will occur when the population is equal to half the equilibrium size, that is, when the population is (b/2a).
Use the method of reduction of order to solve the following equation
(D^2+1)y=cosecx
Please solve the linear differential equations
1. dx/y+z = dy/-(x+z) = dz/x-y

2.(x^2D^2-3xD+5)y =x^2(logx)
q+xp=p^2
yz(y+z)dx+zx(z+x)dy+xy(x+y)dz=0
Solve the IVP:


y" + 3y' + 2y = 6((delta)base 6)(t)


with conditions: y(0) = 0, y'(0) =-1.
Find l^-1 {1/(s+1)(s+2)^2 by using convolution theorem
d^2-6dd'+9d'^2=12x^2+36xy
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