Let `f(x) = min{1,cos x, (1 - sin x)},` then total number of points of non differentiability i

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The total number of points of non-differentiability of f(x)=min[|sin x|,|cos x|, 1/4] in (0,2 π) ... The total number of points of non-differentiability of f(x)=min[|sin x|,|cos x|, 1/4] in (0,2 π) ...
If f(x)=min (1, cos x, 1-sin x),-π≤ x ≤π, then : (a) f(x) is not differentiable at x=0 (b) f(x) h... If f(x)=min (1, cos x, 1-sin x),-π≤ x ≤π, then : (a) f(x) is not differentiable at x=0 (b) f(x) h...
f(x)=min{1, cos x, 1-sin x},-π≤ x ≤π, then (a) f(x) is differentiable at 0 (b) f(x) is differenti... f(x)=min{1, cos x, 1-sin x},-π≤ x ≤π, then (a) f(x) is differentiable at 0 (b) f(x) is differenti...
If f(x)=|1-x|, then the points where sin ^-1(f|x|) is nondifferentiable are (1) {0,1} (2) {0,-1} ... If f(x)=|1-x|, then the points where sin ^-1(f|x|) is nondifferentiable are (1) {0,1} (2) {0,-1} ...