[" 3."f(x)=min],[(1,cos x,1-sin x),-pi<=x<=pi," then "]

Let f(x)=min{1,cos x,1-sinx}, -pi le x le pi , Then, f(x) is

Let f(x)=min{1,cos x,1-sinx}, -pi le x le pi , Then, f(x) is

Let f(x)=min{1,cos x,1-sinx}, -pi le x le pi , Then, f(x) is

Let f(x)=min{1,cos x,(1-sin x)}, then total number of points of non differentiability in (-(pi)/(4),(3 pi)/(4)),f(x) is

f(x)=((1-cos x)/(1-sin x)), then f'((pi)/(2)) is equal to

Let f(x)=min{sin^(-1)x,cos^(-1) x, (pi)/6},x in [0,1] . If area bounded by y=f(x) and X-axis, between the lines x=0 and x=1 is (a)/(b(sqrt(3)+1)) . Then , (a-b) is "......." .

Let f(x)=min{sin^(-1)x,cos^(-1) x, (pi)/6},x in [0,1] . If area bounded by y=f(x) and X-axis, between the lines x=0 and x=1 is (a)/(b(sqrt(3)+1)) . Then , (a-b) is "......." .

For tha function f(x)=(pi-x)(cos x)/(|sin x|);x!=pi and f(pi)=1 which of the following statement is/are true:

Solve the equation sqrt(|sin^(-1)|cos x||+|cos^(-1)|sin x||)=sin^(-1)|cos x|-cos^(-1)|sin x|,(-pi)/(2)<=x<=(pi)/(2)