If `1,log_(81)(3^(x)+48)" and "log_(9)(3^(x)-(8)/(3))` are in A.P., then find x

If log_(3)2,log_(3)(2^(x)-5) and log_(3)(2^(x)-(7)/(2)) are in A.P, determine the value of x.

If 1,log_(9)(3^(1-x)+2),log_(3)(4*3^(x)-1) are in A.P then x equals to

If 1,log_(4)(x+3),log_(2)(2x-3) are in AP, then x is

If log_(10)(2),log_(10)(2^(x)+1),log_(10)(2^(x)-3) are in A.P then x is equal to (i)log_(2)(5)( ii) log_(2)(-1) (iii) log_(2)((1)/(5))( iv) log_(5)(2)

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