समीकरण `|{:(1+x ,1-x, 1-x), (1-x,1+x,1-x), (1-x,1-x ,1+x):}| = 0` का एक मूल है

Solve that |{:(1+x,1-x,1-x),(1-x,1+x,1-x),(1-x,1-x,1+x):}|=0

If |(1+x,1-x,1-x),(1-x,1+x,1-x),(1-x,1-x,1+x)|=0 then x=

Solve det[[1+x,1-x,1-x1-x,1+x,1-x1-x,1-x,1+x]]=0

If |{:(x-1,1,1),(1,x+1,1),(-1,1,x+1):}|=0 , find the value of x.

If |{:(x+1,1,1),(1,x+1,1),(-1,1,x+1):}|=0 , find the value of 'x'.

Number of real roots of the equation [[1, x, x], [ x, 1, x],[ x, x, 1]|+|[1-x , 1, 1], [1 , 1-x , 1 ],[ 1 , 1, 1-x]|=0 is

if |{:(1,,x,,x^(2)),(x,,x^(2),,1),(x^(2),,1,,x):}|=3 then find the value of Delta_(c)=|{:(x^(3)-1,,0,,x-x^(4)),(0,,x-x^(4),,x^(3)-1),(x-x^(4)-1,,x^(3)-1,,0):}|

Solve for x tan^(-1) ((1-x)/(1+x))=(1)/(2) tan^(-1)x, x gt 0

If tan ^(-1) ((1-x)/(1+x))= (1)/(2) tan^(-1) x, x gt 0 , then x = ?