How do you solve the partial differential equation (3D^² +10DD^1+3D ^1^2) z = e^x-y?
Solve the differential equation (D^3+D^2+D+1)y=Sinx
Solve the initial value problem
y"-3y'-10y=0, y'(0)=1, y'(0)=2
a)solve dy/dx - 3ye^3x =y. Given that y=1 when x=0
b)find the solution of sinx dy/dx + y cosx = sin^3 x cosx
Find the solution of
(D^2-4D+4)y=12x+2e^(3x)
Find the solution of
(D^4+2D^3-6D^2-16D-8)y=0
Find the solution of
(D^3+2D^2+D+2)y=0
Find the Solution of
(D^3-3D^2-3D+1)y=0
Show that y=c1epower x +c2e power 2x is the general solution of y"-3y'+2y=0 on any interval and find the particular solution for which y(0) =1
Use taylors series method to find approximate Value of y at x =0.2,given that dy/dx =2y+3ex,y(0)=0 comapre the result by solving the differential equation