If `x_(1)` and `x_(2)` are solution of the equation `log_(5)(log_(64)|x|+(25)^(x)-(1)/(2))=2x`, then

Let x_(1) and x_(2) be two solutions of the equalition log_(x)(3x^(log_(5)x)+4) = 2log_(5)x , then the product x_(1)x_(2) is equal to

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

If x_1 and x_2 (x_2gtx_1) are the integral solutions of the equation (log_5x)^2+log_(5x)(5/x)=1 , , the value of |x_2-4x_1| is

The solution of the equation int_(log_(2))^(x) (1)/(e^(x)-1)dx=log(3)/(2) is given by x=

If x_(1), x_(2)(x_(1) gt x_(2)) are the two solutions of the equation 3^(log_(2)x)-12(x^(log_(16)9))=log_(3)((1)/(3))^(3^(3)) , then the value of x_(1)-2x_(2) is :

The number of solution of the equation log(-2x)= 2 log(x+1) are

The number of solutions of the equation log_(x+1)(x-0.5)=log_(x-0.5)(x+1) is

The solution set of the inequation (1)/(log_(2)x) lt (1)/(log_(2)sqrt(x+2)) , is

If (x_1, y_1)&(x_2, y_2) are the solutions of the equaltions, (log)_(225)(x)+log_(64)(y)=4a n d(log)_x(225)-(log)_y(64)=1, (log)_(225)x_1dot(log)_(225)x_2=4 b. (log)_(225)x_1+(log)_(225)x_2=6 c. |(log)_(64)y_1-(log)_(64)y_2|=2sqrt(5) d. (log)_(30)(x_1x_2y_1y_2)=12

If (x_1, y_1)&(x_2, y_2) are the solutions of the equaltions, (log)_(225)(x)+log_(64)(y)=4a n d(log)_x(225)-(log)_y(64)=1, (A) (log)_(225)x_1dot(log)_(225)x_2=4 (B). (log)_(225)x_1+(log)_(225)x_2=6 (C). |(log)_(64)y_1-(log)_(64)y_2|=2sqrt(5) (D). (log)_(30)(x_1x_2y_1y_2)=12