IPMAT IndoreModern Math > Mediumx∈(13,1)x \in \left( \frac{1}{3}, 1 \right)x∈(31,1)x∈(13,2)x \in \left( \frac{1}{3}, 2 \right)x∈(31,2)x∈(0,13)∪(1,2)x \in \left( 0, \frac{1}{3} \right) \cup \left( 1, 2 \right)x∈(0,31)∪(1,2)x∈(−∞,1)x \in \left( -\infty, 1 \right)x∈(−∞,1)✅ Correct Option: 1Related questions:IPMAT Indore 2020The value of (0.04log5(14+18+116+...))(0.04^{log_{\sqrt{5}}(\frac{1}{4} + \frac{1}{8} + \frac{1}{16} + ...)})(0.04log5(41+81+161+...)) is __________.IPMAT Indore 2022The set of real values of xxx for which the inequality log278≤log3x<91log23\log _{27} 8 \leq \log _{3} x \lt 9^{\frac{1}{\log _{2} 3}}log278≤log3x<9log231 holds isIPMAT Indore 2025If log3(x2−1)\log_3(x^2 - 1)log3(x2−1), log3(2x2+1)\log_3(2x^2 + 1)log3(2x2+1) and log3(6x2+3)\log_3(6x^2 + 3)log3(6x2+3) are the first three terms of an arithmetic progression, then the sum of the next three terms of the progression is