limits and continuity problems

Functions Limits and Continuity - The concept of limits leads to define and describe continuity and derivative of the function. The continuity of a function has practical as well as theoretical importance. We plot graphs by taking the values generat..

The concept of limits leads to define and describe continuity and derivative of the function. The continuity of a function has practical as well as theoretical importance. We plot graphs by taking the values generated in the laboratory or collected in the field. We c..

Left Hand Limit: Let f(x) tend to a limit l 1 as x tends to a through values less than 'a', then l 1 is called the left hand limit. Right Hand Limit: Let f(x) tend to a limit l 2 as x tends to 'a' through values greater than 'a', ..

Functions Limits and Continuity - A function f (x) is said to be continuous at x = a ifA function f (x) is said to be continuous at x = a if f (a) exist..

Functions Limits and Continuity..

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..

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Functions can be added, subtracted and multiplied. They can also be divided where the divisor function does not take the value zero. These operations create new functions.Functions can be added, subtracted and multiplied. They can also be divided where the divisor function does not take the value z..

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 function..

Left Hand Limit: Let f(x) tend to a limit l 1 as x tends to a through values less than 'a', then l 1 is called the left hand limit. Right Hand Limit: Let f(x) tend to a limit l 2 as x tends to 'a' through values greater than 'a', ..