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Average Value of a Function in an Interval
We can take the value of f at a (i.e., f(a)) as first estimate for average value of the function. Divide [a, b] into two equal parts such that then the second estimate of the average value of the function can be taken as second estimate of the average value of the functionh..
We can take the value of f at a (i.e., f(a)) as first estimate for average value of the function. Divide [a, b] into two equal parts such that then the second estimate of the average value of the function can be taken as second estimate of the average value of the functionh..Continuity in an Interval
A function f(x) is said to be continuous in an interval I, if it is continuous at each point of I. then x can approach c both from the left and the right and so for f (x) to be continuous at c, we must have If the interval I is the closed interval [a,b], then..
A function f(x) is said to be continuous in an interval I, if it is continuous at each point of I. then x can approach c both from the left and the right and so for f (x) to be continuous at c, we must have If the interval I is the closed interval [a,b], then..Choose the interval on which the function y = (x + 2)2 is increasing.
Choose the interval on which the function y = ( x + 2) 2 is increasing. => [- 2, ∞) or [- ∞, ∞] or (- ∞, - 2] or (- ∞, ∞)..
In which interval does the function y = 27x + sin 4x increase?
In which interval does the function y = 27 x + sin 4 x increase? => all real values of x or (- ∞, 0) or [0, ∞) or (0, ∞) or (27, ∞)..
Choose the interval on which the function y = |x + 2| + |x - 1| - 2 is..
Choose the interval on which the function y = | x + 2| + | x - 1| - 2 is decreasing. => [- 2, 2] or [- 2, ∞) or (- ∞, ∞) or (-∞, - 2]..
Periodic Functions
Periodic Functions - The trigonometric functions belong to a large class of functions called periodic functions in which there is a regular repetition of the values of the function over a certain interval..
Monotonic Function
A function is said to be monotonic if it is either increasing or decreasing but not both in a given interval. Consider the function The given function is increasing function on R. Therefore it is a monotonic function in [0,1]. It has it..
A function is said to be monotonic if it is either increasing or decreasing but not both in a given interval. Consider the function The given function is increasing function on R. Therefore it is a monotonic function in [0,1]. It has it..In which interval does the function f(x) = 2x3 - 3x2 - 12x + 10 increa..
In which interval does the function f ( x ) = 2 x 3 - 3 x 2 - 12 x + 10 increase? => R - {0, 1, 2} or (- 1, 2) or (- ∞, - 1) ∪ (2, ∞) or (- ∞, - 1] ∪ [2, ∞) or (0, ∞)..
In which interval does the function f(x) = x2-3x-2x+3 increase?
In which interval does the function f ( x ) = x 2 - 3 x - 2 x + 3 increase? => (- 3, ∞) or (- ∞, - 7] ∪ [1, ∞) or ( 7 3 , ∞) or (- ∞, - 7) ∪ (1, ∞) or (- 7, 1)..
Find the value in the interval, which satisfies the Mean Value Theorem..
Find the value in the interval, which satisfies the Mean Value Theorem for the function f ( x ) = 2 + x 3 on [- 1, 2]. => 0 or 1 1 3 or 2 or 1 or 3..
Result
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