<P> respectively . If these limits exist at p and are equal there , then this can be referred to as the limit of f ( x ) at p . If the one - sided limits exist at p , but are unequal , there is no limit at p ( the limit at p does not exist ) . If either one - sided limit does not exist at p , the limit at p does not exist . </P>
<P> respectively . If these limits exist at p and are equal there , then this can be referred to as the limit of f ( x ) at p . If the one - sided limits exist at p , but are unequal , there is no limit at p ( the limit at p does not exist ) . If either one - sided limit does not exist at p , the limit at p does not exist . </P>
when do we say a limit does not exist
when do we say a limit does not exist
If the one - sided limits exist at p , but are unequal
If the one - sided limits exist at p , but are unequal