increasing decreasing and constant functions

Increasing and Decreasing Functions - This section explains how derivative can be used to check whether a function is increasing, decreasing or neither increasing nor decreasing in its domain. Let f be a function..

Let f be a function defined on an interval I and let x 1 and x 2 be any two points on I. (i) f is said to be increasing in the interval I, ..

When the dividend remains constant and the divisor increases, then ___________. => quotient remains the same or remainder decreases or quotient decreases or quotient increases..

A function f : A g B is said to be a constant function, if ..

What happens to the quotient as the divisor is increased while the dividend remains constant? => quotient increases or remainder increases or dividend increases or quotient decreases..

Identify the constant function from the graphs. => Graph 1 or Graph 3 or Graph 2 or Graph 4..

(1) Let the given function be f (x) on the real number line R. (2) Differentiate the function f(x) with respect to x and equate it to zero i.e., put f '(x) = 0. Solve for x. These values of x which satisfy f '(x) = 0 are called Critical values of the function (3) Arra..

Let f(x) = k be the given function. Then, we have Therefore derivative of a constant is 0. or..

Identify the constant function from the graphs. => Graph 5 or Graph 4 or Graph 1 or Graph 2 or Graph 3..

Which of the following represents a constant function? => y = 2 or y = | x | + 4 or y = x or y = 2 x + 3..