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For the integers a, b, and c, the sum of a and b is 75% of c [#permalink]
20 May 2018, 17:00
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31% (00:37) correct
68% (00:23) wrong based on 19 sessions
For the integers a, b, and c, the sum of a and b is 75% of c.
Quantity A 
Quantity B 
\((\frac{3}{4})(a + b)\) 
\((\frac{4}{3})(c)\) 
A)The quantity in Column A is greater. B)The quantity in Column B is greater. C)The two quantities are equal. D)The relationship cannot be determined from the information given.
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Re: For the integers a, b, and c, the sum of a and b is 75% of c [#permalink]
27 May 2018, 12:12
Tricky.



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Re: For the integers a, b, and c, the sum of a and b is 75% of c [#permalink]
27 May 2018, 12:13
Where can I practice such questions from?



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Re: For the integers a, b, and c, the sum of a and b is 75% of c [#permalink]
27 May 2018, 13:28
Sid23 wrote: Where can I practice such questions from? You can find algebra questions here: https://greprepclub.com/forum/search.php?search_id=tag&tag_id=10
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Re: For the integers a, b, and c, the sum of a and b is 75% of c [#permalink]
27 May 2018, 18:56
sandy wrote: For the integers a, b, and c, the sum of a and b is 75% of c.
Quantity A 
Quantity B 
\((\frac{3}{4})(a + b)\) 
\((\frac{4}{3})(c)\) 
A)The quantity in Column A is greater. B)The quantity in Column B is greater. C)The two quantities are equal. D)The relationship cannot be determined from the information given. Hi Sandy, please can you provide the working solution for this? I assume Qty A is 9/16 of C which should invariably be lesser than 4/3 of C (Qty B). Thank you



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Re: For the integers a, b, and c, the sum of a and b is 75% of c [#permalink]
28 May 2018, 02:10
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plug in 0 in both statements. Then quantity A will be equal to quantity B. since B is not always greater than A, we should choose D.
btw I also thought that 4/3(c) must be greater than 9/16(c), I completely forgot about 0 being an integer too hahaha




Re: For the integers a, b, and c, the sum of a and b is 75% of c
[#permalink]
28 May 2018, 02:10





