IPMAT IndoreModern Math > Medium[2,81)[2,81)[2,81)(2,27)(2,27)(2,27)[2,81][2,81][2,81](2,27](2,27](2,27]✅ Correct Option: 1Related questions:IPMAT Indore 2021Suppose that log2[log3(log4a)]=log3[log4(log2b)]=log4[log2(log3c)]=0\log_2[\log_3 (\log_4a)] = \log_3 [\log_4 (\log_2b)] = \log_4 [\log_2 (\log_3c)] = 0log2[log3(log4a)]=log3[log4(log2b)]=log4[log2(log3c)]=0 then the value of a+b+ca + b + ca+b+c isIPMAT 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 2019Suppose that a, b, and c are real numbers greater than 1. Then the value of 11+loga2bca+11+logb2cab+11+logc2abc\dfrac{1}{1+\log_{a^2 b} \frac{c}{a}} + \dfrac{1}{1+\log_{b^2 c} \frac{a}{b}} + \dfrac{1}{1+\log_{c^2 a} \frac{b}{c}}1+loga2bac1+1+logb2cba1+1+logc2acb1 is