Find (a) the general solution and (b) the particular solution for the given initial condition. 9 y' = =+ x² - 4x², y(1) = -4 X

Q: Solve the initial value problem. -7 4 y' = у, у(0): -6 7 -4 |

A:

Q: Write solution by hand

A: Step 1:Solution-Step 2:I.F.= Integrating FactorStep 3: Step 4:

Q: Choose the correct answer If x2 + y2 = 9, then y'=...  -y/x  y/x  -x/y  x/y

A: We have to find y'

Q: 9. y" +9y = 0

A:

Q: A = X' = AX. 00% FOTO

A:

Q: Find the particular solution. y' = ex − 8;    y(0) = 9

A: Given, y' = ex − 8

Q: (a) y" – 4y" + y' + 6y 0. (b) y" – y" + 2y' = 0.

A: General solution for the Homogeneous differential equations with constant coefficients

Q: Solve for X if (x)=z=r

A: The given expression xy-z=rw. We have to solve the expression for x.

Q: a. || 8 3)++ (-2) x+ t> 0

A:

Q: xy" + xy² + 4y = /Nx Find the solution y(x)

A: We will find the solution of the differential equations.

Q: Find the general solution to

A: Given:              y'+yx=1x4y34 To find: The general solution of the given differential equation.