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

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

Form the differential equation not containing the arbitrary constants and satisfied by the equation y=a e^(b x),aa n db are arbitrary constants.

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

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

Form the differential equation corresponding to y^2=a(b-x)^2 ,where a and b are arbitrary constant.

Differential equation of x^2= 4b(y + b) , where b is a parameter, is

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 ?

Form the differential equation of the family of curves represented by y = a cos (bx + c) where a, b, c are the arbitrary constants.

Form the differential equation corresponding to y^2=a(b-x) (b+x) by eliminating a and b.

Form the differential equation from the following primitive where constant is arbitrary: x y=a^2