Q. if `(log_5 x)^2+log_5 x<2` then `x` belong to the interval

Determine x if log_5 {log_3 (log_2 x)}=0

The number of values of x satisfying 2^(log_5 16. log_4 x +x log_2 5) + 5^x + x^((log_5 4)+5) + x^5 = 0

The number of values of x satisfying 2^(log_5 16. log_4 x + log_(root(x)(2))5) + 5^x + x^((log_5 4)+5) + x^5 = 0

Solve the equation 3cdotx^(log_5 2)+2^(log_5 x)=64 .

Solve the equation 3cdotx^(log_5 2)+2^(log_5 x)=64 .

If log_(5) 2, log_(5) (2^(x)-5 ) log_(5) (2^(x) - 7//2) are in A.P ., then x =

log(5+4x)=2log x