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Find the general solution for each of the following differential equations.

Find a particular solution satisfying the given condition for each of the following differential equations.

, given that

A curve passes through the origin and the slope of the tangent to the curve at any point (

A curve passes through the point (0, 2) and the sum of the coordinates of any point on the curve exceeds the magnitude of the slope of the tangent to the curve at that point by 5. Find the equation of the curve.

Solve , given that

Solve , given that when

Mark (√) against the correct answer in the following:

The solution of the is

The solution of the is.

The solution of the =1 -

The solution of the DE cos

the solution of the DE

The solution of the DE +

the general solution of the DE (1 +

The general solution of the =0 is

The general solution of the DE is

The general solution of the is

The general solution of the DE is.

The general solution od the DE is

The general solution of the DE 2

The general solution of the DE (