Skip to main contentSkip to question navigationSkip to solution

IPMAT Indore 2019 (SA) PYQs

View all IPMAT/JIPMAT PYQs →
Collection of AfterBoards IPMAT JIPMAT Past Year Papers with Solutions

IPMAT Indore 2019

Modern Math
>
Logarithms

Medium

Suppose that a, b, and c are real numbers greater than 1. Then the value of 11+log⁡a2bca+11+log⁡b2cab+11+log⁡c2abc\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}} is

Entered answer:

✅ Correct Answer: 3

Related questions:

IPMAT Indore 2019

The value of (log⁡330)−1+(log⁡4900)−1+(log⁡530)−1(\log_{3} 30)^{-1} + (\log_{4} 900)^{-1} + (\log_{5} 30)^{-1} is

IPMAT Indore 2019

The inequality log⁡af(x)<log⁡ag(x)\log_{a}{f(x)} < \log_{a}{g(x)} implies that

IPMAT Indore 2019

The inequality log⁡23x−12−x<1\log_{2} \frac{3x - 1}{2 - x} < 1 holds true for

Keyboard Shortcuts

  • Left arrow: Previous question
  • Right arrow: Next question
  • S key: Jump to solution
  • Q key: Jump to question