differentiate a variable with respect to a function

A functional relation between x and y which satisfies the given differential equation. Solution of a differential equation by the method of variables separable..

Any function that satisfies a differential equation is known as the ________ of that differential equation. => Degree or Order or General solution or Particular solution or Linear solution..

Definitions - Differential Equation: A differential equation is a relation between the independent, dependent variables and their differential coefficient..

Conclusion Differentiation - In this chapter, we have studied various techniques of differentiation. Also, we have studied the method of obtaining higher order derivatives of functions which is useful in maxima and minima problems.In this chapter, we have studied vario..

Differentiation - Differentiation is the process by which the unspecialised embryonic cells change in structure and function during development and growth of an organism to form specialised cell types, tissues, and organs, distinct from one another. Differentiatio..

A function f(x) is said to be differentiable at a point 'a' if (i) both Rf '(a) and Lf '(a) exists and finite. (ii) Rf '(a) = Lf '(..

Approximations by Differentials - Let y = f (x) be a differentiable function of x, errors in x and y are denoted by d x and d y, we have \ Error in y = f ' (x) d ..

Summary Differentiation - A function f(x) is said to be derivable at a point x = a if A function f(x) is said to be derivable at a point x = a if Left hand derivative Lf '(a) Right hand derivative Rf '(..

Limits on the variables in the objective function are called ____. => Restrictions or Objectives or Vertices or Extremes..

Any function that satisfies a differential equation is known as the ____ of that differential equation. => General solution or Order or Particular solution or Degree..