`log_3 (4.3^x-1)=2x+1`

If 1, log_9(3^(1-x)+2) and log_3(4.3^x-1) are in AP , then x is equal to

If 1, log_9(3^(1-x)+2) and log_3(4.3^x-1) are in A.P.,then x is equal to __

If 1,(1)/(2) log_(3)(3^(1-x)+2),log_(3)(4.3^(x)-1) are in A.P., then x equals :

If 1, (1)/(2) log_(3) (3^(1-x) + 2), log_(3) (4.3^(x)-1) are in A.P. then x equals

If 1, log_3sqrt(3^(1-x)+2), log_3 (4*3^x-1) are in AP then x equals

I 1,log_9(3^(1-x)+2), log_3(4.3^x-1) are in A.P. then x equals (A) log_34 (B) 1-log_43 (C) 1-log_34 (D) log_4 3

If 1.log9(3^(1)-x+2) and log3(4.3^(x)-1) are in A.P.then xis equal to

If 1,log_9(3^(1-x)+2), log_3(4*3^x-1) are in A.P then x equals to