[" (A) zero "],[" If "sin^(-1)(x)+log^(-1)x]=0," where "x^(1)" is a non negative real matibor and "1" formits the "],[[" then complete set of values "," (a) "],[" (A) "(cos1,1)," (B) "(-1,cos1)," (a) "]]

If [Cot^(-1)x]+[Cos^(-1)x]=0 where x is non-negative real number and [*] denotes the greatest integer function, then complete set of values of x is

If [Cot^(-1)x]+[Cos^(-1)x]=0 where x is non negative real number and [.] denotes the greatest integer function then complete set of values of x is

If [sin^(-1)x]+[cos^(-1)x]=0, where 'x' is a non negative real number and [.] denotes the greatest integer function,then complete set of values of x is -(A)(cos1,1)(B)(-1,cos1) (C) (sin1,1)(D)(cos1,sin1)

If [sin^-1x]+[cos^-1x]=0, where x is a non negative real number and [.] denotes the greatest integer function, then complete set of values of x is - (A) (cos1 ,1) (B) (-1, cos1) (C) (sin1 , 1) (D) (cos1 , sin1)

If [cot^-1x]+[cos^-1x]=0 , where x is a non-negative real number and [ ] denotes the greatest integer function, then complete set of value of x is

Find the value of cos(tan^-1sqrtx+cot^-1sqrtx) , where x is a non negative real number.

[cot^(-1)x][cos^(-1) x] =0 where x is non negative and [.] is he greatest integer function then the value of x is / are

The domain of the function f(x)=log(-a-|[x]+1|), where a is a fixed negative real number,is

If the expression (m x-1+(1//x)) is non-negative for all positive real x , then the minimum value of m must be