No.Callumnc1 said:
Oh true! Thank you for you for help @SammyS!SammyS said:
Do you attempt to do these problems yourself, or do you just look at the solutions? Usually, it seems, you also need help following the given solutions.Callumnc1 said:
Thank you for your reply @PeroK!PeroK said:
An infinite discontinuity is a type of discontinuity in a function where the limit of the function at a certain point does not exist because it approaches either positive or negative infinity.
An infinite discontinuity can be identified by graphing the function and looking for a vertical asymptote at a certain point. It can also be identified by calculating the limit of the function at that point and seeing if it approaches infinity.
An infinite discontinuity is caused by a jump or a break in the function at a certain point, where the limit of the function does not exist because it approaches infinity instead of a finite value.
No, an infinite discontinuity cannot be removed. It is a fundamental property of the function at that point and cannot be changed by altering the function or its domain.
An infinite discontinuity can greatly affect the behavior of a function. It can result in the function having a vertical asymptote, which means the function is undefined at that point. It can also cause the function to have different values on either side of the point, making it discontinuous.