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The graph of the function is shown in the figure.
We can see that the function is continuous at all the points.
And differentiable at all points except x=-1, 1
As we know that is a continuous function.
And is also a continuous function.
So, is also a continuous function.
We have,
for all
for all .
if and , then is equal to
Putting and , we get
is continuous everywhere but not differentiable atis continuous everywhere but not differentiable at x = 1, and tan x is continuous in [0, 2] except at
Hence, f(x) is not differentiable at x =1/2,1,π/2
Correct (-)
Wrong (-)
Skipped (-)