Consider the differential equation

Consider differential equation (x^(2)+1).(d^(2)y)/(dx^(2))=2x.(dy)/(dx) Statement I For many member of this family ytooo as xtooo. Statement II Any solution of this differential equation is a polynomial of odd degree with positive coefficient of maximum power.

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

Write the order of the differential equation of the family of circles of radius r .

The form of the differential equation of the central conics, is

Write the sum of the order and degree of the differential equation : d/(dx){((dy)/(dx))^4}=0

Find the differential equation corresponding to the equation y=Ae^(2x)+Be^(-x) .

Form the differential equation of family of lines concurrent at the origin.

Form the differential equation of all concentric circles at the origin.

Write down the differential equation of a plane progressive wave.

Find the differential equations corresponding to v=(A)/(r )+B .