General form of 1st order and 1st degree differential equation; geometrical interpretation and the solution

Order and degree of Differential Equation

Order and Degree of a Differential Equation

Defination || Order and Degree OF Differential Equation || Meaning OF Order || Geometrical Interpretation OF Differential Equation

Rate of 1st order depends upon

What is differential equation and order and degree of a differential equation

Introduction OF Differential Equation Order and Degree OF Differential Equation || Formation OF Differential Equation

Introduction OF Differential Equation Order and Degree OF Differential Equation and Formation OF Differential Equation

Defination OF Differential Equation || Order OF Differential Equation || Degree OF Differential Equation ||Meaning OF Order || Geometrical Interpretation OF Differential Equation

STATEMENT-1 : If m and n are respectively order and degree of differential equation , then m and n are mutually independent. STATEMENT-2 : If general solution of a differential equation contains two arbitrary constants, then its order is 2. STATEMENT-3 : The order and degree of differential equation sqrt(1+((dy)/(dx))^(2)) = (x(d^(2)y)/(dx^(2)))^(1//3) are 2 and 2 respectively.

General solution of the differential equation (dy)/(dx)=1+x + y is