Find all the solutions of the equation `|x-1|^((logx)^2-logx^2)=|x-1|^3`, where base of logarithm is 10

The solution set of the equation x^(log_x(1-x)^2)=9 is

The solution set of the equation x^(log_x(1-x)^2)=9 is

Solve the equation for x:x^(logx+4) = 32 , where base of logarithim is 2.

Solve the equation for x:x^(logx+4) = 32 , where base of logarithim is 2.

9^(1+logx)-3^(1+logx)-210=0 where the base of log is 10

9^(1+logx)-3^(1+logx)-210=0 where the base of log is 10

The value of x satisfying 5^logx-3^(logx-1)=3^(logx+1)-5^(logx - 1) , where the base of logarithm is 10 is not : 67 divisible by

The value of x satisfying 5^logx-3^(logx-1)=3^(logx+1)-5^(logx - 1) , where the base of logarithm is 10

The value of x satisfying 5^logx-3^(logx-1)=3^(logx+1)-5^(logx - 1) , where the base of logarithm is 10 is not : 67 divisible by