What is the basic diffrence between limit of a function of a real variable and that of a complex variable
Answers
Answered by
84
According to the definition of Continuity : The function f is continuous at some point c of its domain if the limit of f(x) as x approaches c through the domain of f exists and is equal to f(c). In mathematical notation, this is written as
Lim x-c f(x)=f(c)
continuity
Hence , for a function to be continuous at any point c, the limit of the function should exists and equals to the f(C).
So , from the point of view of continuity , continuity of f(x) at x=c exist only if limit of a function f(x) as x-->c exists and equals to f(c).
1.4k Vie
Lim x-c f(x)=f(c)
continuity
Hence , for a function to be continuous at any point c, the limit of the function should exists and equals to the f(C).
So , from the point of view of continuity , continuity of f(x) at x=c exist only if limit of a function f(x) as x-->c exists and equals to f(c).
1.4k Vie
Similar questions