Find the sum of possible real values of `x` for which the sixth term of `(3^(log_3 sqrt(9^|x-2|))+7^(1/5 log_7 (3^(|x-2|-9))))^7` equals 567.

E=(3^(log_(3)sqrt(9^(|x-2|)))+7^((1/5)log_(7)(4).3^(|x-2|)-9 ))^(7)

The value of x for which the sixth term in the expansion of [2^(log)_2^sqrt(9^((x-1)_+7))+1/(2 ^(1/5)(log)_2(3^((x-1)_+1)))]^7 is 84 is

The value of x for which the sixth term in the expansion of [2^(log_(2)(sqrt(9^(x-1)+7)))+(1)/(2^(1//5log_(2)(3^(x-1)+1)) is 84, is

For what value of x is the ninth term in the expansion of (3^(log_3 sqrt(25^(x-1) +7)) + 3^(-1/8 log_3 (5^(x-1) +1)))^10 is equal to 180

the value of x , for which the 6th term in the expansions of [2^(log_2) (sqrt(9^((x-1)+7)))+1/(2^(1/5)(log)_2(3^(x-1)+1))]^7i s84 , is equal to a. 4 b. 3 c. 2 d. 1

For what value of x is the ninth term in the expansion of : {3^(log_3 sqrt(25^(x-1)+7))+3^(-1/8 log_3 (5^(x-1) +1))}^10 is equal to 180.

The value of x for which the sixth term in the expansion of [2^(log)_2sqrt(9^((x-1)+7))+1/(2^1/5(log)_2(3^((x-1)+1)))]^7 is 84 is 4 b. 1or2 c. 0or1 d. 3