If `log4`, `log8` and` log 9k-1)` are consecutive terms of a geometric sequence,then the number of integers that satisfy the system of inequalities `x^2 -x >6`and `Ixl< k^2` is

If log 2 4 , log √2 8 and log 3 9 k-1 are consecutive terms of GP, then the number of integers that satisfy the system of inequalities x^2-x>6 and |x| Option a 193 Option b 194 Option c 195 Option d 196

Number of integers satisfying the inequality log_((x+3))(x^2-x) lt 1 is

Number of integers satisfying the inequality log_((x+3))(x^2-x) lt 1 is

For x>1,y=log x satisfy the inequality

Number of integers satisfying the inequality (log)_(1/2)|x-3|> -1 is.....

Number of integers satisfying the inequality (log)_(1/2)|x-3|>-1 is.....

Number of integers satisfying the inequality (log)_(1/2)|x-3|>-1 is.....

Number of integers satisfying the inequality log_((1)/(2))|x-3|>-1 is...

Find the number of positive integers not satisfying the inequality log_(2)(4^(x)-2.2^(x)+17)>5