Question: If lim _ ( x - > a ) f ( x ) = L , then f ( a ) = L A

If \lim_(x->a)f(x)=L, then f(a)=L
A. False
B. True
If \lim_(x->a)f(x)=L, and \lim_(x->a)g(x)=L then f(a)=g(a)
A. False
B. True
The limit \lim_(x->a)(f(x))/(g(x)) does not exist if g(a)=0
A. False
B. True
If \ lim _ ( x - > a ) f ( x ) = L , then f ( a )

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