Let f(x)=118−x2 The value of limx→3 f(x)−f(3)x−3, is
0
−1/9
−1/3
1/9
We have,
limx→3 f(x)−f(3)x−3=f′(3)
Now, f′(x)=x18−x23/2⇒f′(3)=3(9)3/2=19