All Calculus 2 Resources
Example Questions
Example Question #16 : Limits And Continuity
Given the above graph of , over which of the following intervals is continuous?
For a function to be continuous at a given point , it must meet the following two conditions:
1.) The point must exist, and
2.) .
Examining the above graph, is continuous at every possible value of except for , . Thus, is continuous on the interval .
Example Question #511 : Limits
Given the above graph of , over which of the following intervals is continuous?
For a function to be continuous at a given point , it must meet the following two conditions:
1.) The point must exist, and
2.) .
Examining the above graph, is continuous at every possible value of except for , . Thus, is continuous on the interval .
Example Question #511 : Calculus Ii
Given the above graph of , over which of the following intervals is continuous?
For a function to be continuous at a given point , it must meet the following two conditions:
1.) The point must exist, and
2.) .
Examining the above graph, is continuous at every possible value of except for . Thus, is continuous on the interval .