SOLUTION: Suppose a function "f" is defined on an interval around x=c, but possibly not at the point x=c itself. Suppose that as x becomes sufficiently close to c, f(x) becomes as close to a

Algebra ->  Rational-functions -> SOLUTION: Suppose a function "f" is defined on an interval around x=c, but possibly not at the point x=c itself. Suppose that as x becomes sufficiently close to c, f(x) becomes as close to a      Log On


   

Question 149338: Suppose a function "f" is defined on an interval around x=c, but possibly not at the point x=c itself. Suppose that as x becomes sufficiently close to c, f(x) becomes as close to a single number "L" as we please. We then say that limit of f(x) as x approches c is "L", and we write
lim f(x)=L
x -> c
apply this definition to the function from above to find lim f(x)
x->2
use the graph to find lim g(x), where g is defined as g(x)= {1, x dose not = 2}
{0, x=2 }
Answer by stanbon(75887) About Me  (Show Source):
You can put this solution on YOUR website!
You forgot to post "the function above".
Cheers,
Stan H.