The sum of all possible values of cot x for which `9 sinx + 2 cosx = 6,` is

The sum of all possible values of cot x for which 9sin x+2cos x=6, is

The sum of absolute value of all possible values of x for which cos tan^(-1) sin cot^(-1)x=sqrt(226/227) .

The sum of absolute value of all possible values of x for which cos tan^(-1) sin cot^(-1)x=sqrt(226/227) .

Let f(x)=|(4x+1,-cosx,-sinx),(6,8sinalpha,0),(12sinalpha, 16sin^(2)alpha,1+4sinalpha)| and f(0)=0 . If the sum of all possible values of alpha is kpi for alpha in [0, 2pi] , then the value of k is equal to

Let f(x)=|(4x+1,-cosx,-sinx),(6,8sinalpha,0),(12sinalpha, 16sin^(2)alpha,1+4sinalpha)| and f(0)=0 . If the sum of all possible values of alpha is kpi for alpha in [0, 2pi] , then the value of k is equal to

Find the sum of all possible values of x satisfying arc cos((2)/(pi) arc cos x)=arc sin((2)/(pi) arc sinx) .

Sum of all possible values of 'x' which satisfy the equation log_(3)(x – 3) = log_(9)(x – 1) is :

Find the sum and product of all possible values of x which makes the following statement true. log_(6)54+log_x16=log_sqrt2x-log_36(4/9) .

Find the sum and product of all possible values of x which makes the following statement true. log_(6)54+log_x16=log_sqrt2x-log_36(4/9) .

Find the sum and product of all possible values of x which makes the following statement true. log_(6)54+log_x16=log_sqrt2x-log_36(4/9) .