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f lim tan(0+∆x) – tan(0)/ ∆x= 1 ..∆x→0 y = tan(x) is continuous at x = 0 y = tan(x) is differentiable at x = 0 are false statement because tan(0) ≠1 ????
if the derivative of tan(x) at x=0 is 1, then it is differentiable at x=0; so thats true the derivative of y=tanx at x=0 is the derivative; and that true the derivative of a function at a single point does not define the derivative of the function ...
d/dx [tan x] is not equal to 1 d/dx [tan x] is a function of x which in this case is not a constant
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