Let `f(x)=|[sec^2x,1,1],[cos^2x,cos^2x,cosec^2x],[1,cos^2x,cot^2x]|`, then

If f(x)=|[sec^2x,1,1],[cos^2x,cos^2x,cosec^2x],[1,cos^2x,cot^2x]| AA x in R , where maximum value of f(x) is m ,then [m] equals ([-] represents the greatest integer function)

Let f(x)=det[[sec^(2)x,1,1cos^(2)x,cos^(2)x,cos ec^(2)x1,cos^(2)x,cot^(2)x]], then

Let f(x)=|[secx,cosx,sec^2x+cotxcos ecx],[cos^2x,cos^2x, cosec^2x],[1,cos^2x,cos^2x]| then, int_-pi^(pi)f(x)dx equals

Let f(x)=|[secx,cosx,sec^2x+cotxcos ecx],[cos^2x,cos^2x, cosec^2x],[1,cos^2x,cos^2x]| then, int_-pi^(pi)f(x)dx equals

If f(x)=|(sec^(2)x,1,1),(cos^(2)x,cos^(2)x,cosec^(2)x),(1,cos^(2)x,cot^(2)x)| , then int_(0)^(pi//4)f(x)dx=

Let f(x)=|[secx,cosx,sec^2x+cotxcosecx],[cos^2x,cos^2x,cosec^2x],[1,cos^2x,cos^2x]| Prove that int_0^(pi/2)f(x)dx=-pi/4-8/(15)

f(x)=|(secx,cos x,sec^2x + cot x cosecx),(cos^2x,cos^2x,cosec^2 x),(1,cos^2x,cos^2x)| then int_0^(pi/2) f(x) dx=.....

f(x)=|(secx,cos x,sec^2x + cot x cosecx),(cos^2x,cos^2x,cosec^2 x),(1,cos^2x,cos^2x)| then int_0^(pi/2) f(x) dx=.....

Let f(x) = |{:(secx,cosx,sec^(2)x+cotx cosecx),(cos^(2)x,cos^(2)x,cosec^(2)x),(1,cos^(2)x,cos^(2)x):}| then find the value of f_(0)^(pi//2) f(x) dx.