Comprehension (Q. No. 6 to Q. No. 8) Let `(x_1, y_1)&(x_2, y_2)` are the solutions of the equation, `(log)_(225)(x)+(log)_(64)(y)=4` and `(log)_x(225)-(log)_y(64)=1` `(log)_(225)x_1dot(log)_(225)x_2=` 2 (b) 4 (c) 6 (d) 8

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

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

IF y' = y/x(log y - log x+1), then the solution of the equation is :

Number of positive solution which satisfy the equation (log)_2xdot(log)_4xdot(log)_6x=(log)_2xdot(log)_4x+(log)_2xdot(log)_6x+(log)_4xdot(log)_6x

Solve the system of equations log_2y=log_4(xy-2),log_9x^2+log_3(x-y)=1 .

Solve the equations for x and y:(3x)^(log3)=(4y)^(log 4), 4 ^(log x) = 3 ^(log y) .

Solve the equations for x and y:(3x)^(log3)=(4y)^(log 4), 4 ^(log x) = 3 ^(log y) .

Solve (log)_4 8+(log)_4(x+3)-(log)_4(x-1)=2.

If (log)_(10)[1/(2^x+x-1)]=x[(log)_(10)5-1] , then x= 4 (b) 3 (c) 2 (d) 1