Statement 1 : Degree of the differential equation `2x-3y+2=log((dy)/(dx))` is not defined. Statement 2 : In the given differential equation, the power of highest order derivative when expressed as the polynomials of derivatives is called degree.

Degree of differential equation log((dy)/(dx))^(2)=3x+4y

Order and degree of the differential equation (dy)/(dx) +2 ((dx)/(dy)) = 7

Find the order and degree of the differential equation log_e(1+(d^2y)/dx^2)=x

Determine the order and degree of the differential equation (d^2y)/dx^2=sqrt(1+((dy)/(dx))^2)

The degree of the differential equation 3(d^2y)/(dx^2)= {1+("dy"/"dx")^2}^(3/2) is

Find the order and degree of the following differential equation: ln((dy)/(dx))=ax+by

The degree and order of the differential equation : 2 (d^(2)y)/(dx)-3 (dy)/(dx)+y=0 :

Order and degree of the differential equation (d^(2)y)/(dx^(2))+2(dy)/(dx) + sin y = 0 are

Directions: In the following questions, A statement of Assertion (A) is followed by a statement of Reason (R). Mark the correct choice as Assertion (A): The degree of the differential equation given by (dy)/(dx)=(x^4-y^4)/((x^2+y^2)xy) is 1. Reason (R): The degree of a differential equation is the degree of the highest order derivative when differential coefficients are free from radicals and fraction The given differential equation has first order derivative which is free from radical and fraction with power = 1, thus it has a degree of 1.