Find differential equation of `y=Ae^x+B` where A and B are constants.

Form the differential equation of y=a(x+b) , where a,b are constants.

The general solution of a differential equation is y= ae ^(bx+ c) where are arbitrary constants. The order the differential equation is :

Find the differential equation of xy = ae^x + be^(-x) .

Find the differential equation of xy = ae^x + be^(-x) .

Form the differential equation, if y^(2)=4a(x+a), where a is arbitary constant.

Form the differential equation for the curve: y=Ax^2+Bx , where a and b are arbitrary constant.

Which of the following scatterplot could be modeled by the equation y=(a)/(b^(x)) , where a and b are constant such that agt1 and xlt-1 ?

The differential equation for y=Acos alphax +B sin alphax , where A and B are arbitary constant is

For all values of A and B , find the differential equation of y=Asinx+Bcosx .

For all values of A and B , find the differential equation of y=Ae^(3x)+Be^(4x) .