If `(log_(1/3))(3x-1)/(x+2)` is less than unity, then 'x' must lie in the interval :

If ln^(2)x+3lnx-4 is non negative, then x must lie in the interval :

If ln^(2)x+3lnx-4 is non negative, then x must lie in the interval :

If "log"_(4)(3x^(2) +11x) gt 1 , then x lies in the interval

If "log"_(4)(3x^(2) +11x) gt 1 , then x lies in the interval

If log_(x -3) (2x - 3) is a meaningful quantity then find the interval in which x must lie.

If ln^(2)x+3ln x-4 is non negative,then x must lie in the interval: [e,oo) b.(-oo,e^(-4))uu[e,oo) c.(1/e,oo) d.none of these

If log_(0.3) (x-1) lt log_(0.09) (x-1) , then x lies in the interval :

If both roots of the quadratic equation (2-x)(x+1)=p are distinct & interval positive,then p must lie in the,interval