The order and degree of the differential equation `[x+y']^(2)=(y')^(2)`

Write the order and degree of the differential equation x^(2)((d^(2)y)/(dx^(2)))^(1//2)=(dy)/(dx)

The order and degree of the differential equation y'' (y - (y')^(3))^(2/3) are :

If P and Q are order and degree of the differential equation y^(2)+3x+(dy)/(dx)x^(2)y^(2)=sin x, then

Order and degree of the differential equation (y''')^(2)+2(y''')^(2)+3y'4y=0 respectively are

Find the order and degree of the differential equation (d^(2)y)/(dx^(2))=cos3x+sin3x

Find the order and degree of the differential equation (d^(2)y)/(dx^(2))=-p^(2)y .

If 'm' and 'n' are the order and degree of the differential equation (y'')^(5) + 4.((y'')^(3))/(y''') + y''' = sin x , then

If m and n are the order and degree of the differential equation (y'')^(5)+4 . ((y'')^(3))/(y''')+y'''=sin x, then

If m and n are the order and degree of the differential equation (y'')^(5)+4 . ((y'')^(3))/(y''')+y'''=sin x, then