In (0,2π), the total no of points where f(x)=±max{sinx, cosx, 1-cosx} is not differentiable are ....

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In (0, 2pi), the total number of points where f(x)=max.{sin x, cos x, 1 - cos x} is not differen...In (0, 2pi), the total number of points where f(x)=max.{sin x, cos x, 1 - cos x} is not differen...
In (0, 2pi), the total number of points where f(x)=max.{sin x, cos x, 1 - cos x} is not differen...In (0, 2pi), the total number of points where f(x)=max.{sin x, cos x, 1 - cos x} is not differen...
A function `f(x)=max[sin x, cosx, 1-cosx}` is NOT derivable for some `x in [0, 2pi]` which ma...A function `f(x)=max[sin x, cosx, 1-cosx}` is NOT derivable for some `x in [0, 2pi]` which ma...
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Find critical points of f(x) =max (sinx cosx) `AA , X in (0, 2pi)`.Find critical points of f(x) =max (sinx cosx) `AA , X in (0, 2pi)`.
Let `f(x) = min{1,cos x, (1 - sin x)},` then total number of points of non differentiability iLet `f(x) = min{1,cos x, (1 - sin x)},` then total number of points of non differentiability i
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f(x)= sinx + cos x , [0,2pi]f(x)= sinx + cos x , [0,2pi]