IPMAT IndoreModern Math > Easy105718937✅ Correct Option: 3Related questions:IPMAT Indore 2019The inequality logaf(x)<logag(x)\log_{a}{f(x)} < \log_{a}{g(x)}logaf(x)<logag(x) implies thatIPMAT Indore 2023Let a,b,ca, b, ca,b,c be real numbers greater than 1, and nnn be a positive real number not equal to 1. If logn(log2a)=1;logn(log2b)=2log_n(log_2a) = 1; log_n(log_2b) = 2logn(log2a)=1;logn(log2b)=2 and logn(log2c)=3log_n(log_2c) = 3logn(log2c)=3 then which of the following is true?IPMAT Indore 2025The set of all values of xxx satisfying the inequality log(x+1x)[log2(x−1x+2)]>0\log _{\left(x+\frac{1}{x}\right)}\left[\log _{2}\left(\frac{x-1}{x+2}\right)\right]>0log(x+x1)[log2(x+2x−1)]>0 is