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In a box containing action figures of the three Fates from Greek mythology, there are three figures of Clotho for every two figures of Atropos, and five figures of Clotho for every four figures of Lachesis.
a) What is the least number of action figures that could be in the box? b) What is the ratio of Lachesis figures to Atropos figures?
Could anybody be so kind enough to link me to these types of questions? I would really like to practice them.
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I would say that such questions are 600 level Ratio & Proportion questions. You'd find several of such questions in the GMAT Club Tests Quizzes. Bunuel has posted several such questions in the forum as well; please browse though the Ratio & Proportion questions.
Solution to your question Quickly convert the statements into proportions. According to the question, there are three figures of Clotho for every two figures of Atropos, and five figures of Clotho for every four figures of Lachesis Clotho/Atropos = 3/2 & Clotho/Lachesis = 5/4 So, Clotho: Atropos: Lachesis = 15: 10: 12 Therefore, the number of figures of Clotho, Atropos, and Lachesis is 15x, 10x, and 12x, where x is any positive integer.
a) What is the least number of action figures that could be in the box? Answer: Least number of action figures is present when x=1; hence 15x + 10x + 12x = 37x = 37, when x=1
b) What is the ratio of Lachesis figures to Atropos figures? Answer: Ratio of Lachesis figures to Atropos figures = 12:10 = 6:5
Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.