Removal Discontinuity of a Function at a Point
If limit of a function f exists at a point c, but it is not equal to the value of the function at c. But if f(c) l, then the function is said to have removal discontinuity at x = c. This type of function can be made continuous by charging the value of f (c). If we change f(c) = l, the function..
If limit of a function f exists at a point c, but it is not equal to the value of the function at c. But if f(c) l, then the function is said to have removal discontinuity at x = c. This type of function can be made continuous by charging the value of f (c). If we change f(c) = l, the function..Conclusion
In this chapter, we have studied various types of functions and their graphs. The use of graphs also facilitate the study of domain and range of functions.In this chapter, we have studied various types of functions and their graphs. The use of graphs also facilitate the study of domain and range of..
..Theorem 3:
If f is a function defined on an open interval containing c, then ..
If f is a function defined on an open interval containing c, then ..
..Note 3:
We say that because both left hand limit and right hand limit are finite and equal. If there exists a real number l such that if |f (x) - l| can be made as small as we possible by taking x sufficiently close to a, then l is called the limit of f (x) as x tends to 'a'...
We say that because both left hand limit and right hand limit are finite and equal. If there exists a real number l such that if |f (x) - l| can be made as small as we possible by taking x sufficiently close to a, then l is called the limit of f (x) as x tends to 'a'...a)
Limits of polynomial functions can be found by substitution If f(x) = a n x n + a n - 1 x n - 1 +a n - 2 x n - 2 +.. a 0 , the..
Limits of polynomial functions can be found by substitution If f(x) = a n x n + a n - 1 x n - 1 +a n - 2 x n - 2 +.. a 0 , the..See what our Users say :
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