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The lengths, the breadths, and the volumes of two cuboids are in the ratios of 4 : 5, 3: 4, and 2 . 3, respectively. What is the ratio
of their heights?
3 : 5
10 : 9
8 : 15
2 : 3
- Volumes: Ratio is 2:3. Since volume = length × breadth × height, Volume 1/Volume 2 = (l1 × b1 × h1) / (l2 × b2 × h2)
- Hence, (4/5) × (3/4) × (h1/h2) = 2/3
- Simplifying gives: (h1/h2) = (2/3) × (5/3) × (4/3)
- Solve the equation: To find the ratio of heights, solve h1/h2 = (2/3) × (5/3) × (4/3)
- This simplifies to (h1/h2) = 40/27.
- Check Options:
- Option 1: 3:5 - Does not match.
- Option 2: 10:9 - Does not match.
- Option 3: 8:15 - Does not match.
- Option 4: 2:3 - Is derived from simplifying initial ratios and matches 40/27 better.
. The correct answer should relate to simplification but verifying steps here, actually closely relates to correct setup and demonstrating checking properly.
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