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x is the denominator when 0.375 is expressed as a fraction i
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Updated on: 30 Jan 2017, 03:25
Updated on: 30 Jan 2017, 03:25
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I've come across a question on mygretutor that I don't know how to start. Here it is:
x is the denominator when 0.375 is expressed as a fraction in its lowest terms, and y is the denominator when 0.3125 is expressed as a fraction in its lowest terms.
A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.
It seems like there are an infinite possibilities for the values of x and y that would meet those criteria, and I thought the answer would be Cannot be determined, but that's incorrect. How can I work backwards from the answer? Is that possible?
x is the denominator when 0.375 is expressed as a fraction in its lowest terms, and y is the denominator when 0.3125 is expressed as a fraction in its lowest terms.
Quantity A |
Quantity B |
X |
Y |
A) Quantity A is greater.
B) Quantity B is greater.
C) The two quantities are equal.
D) The relationship cannot be determined from the information given.
It seems like there are an infinite possibilities for the values of x and y that would meet those criteria, and I thought the answer would be Cannot be determined, but that's incorrect. How can I work backwards from the answer? Is that possible?
Re: Quantitative question help
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29 Jan 2017, 15:34
29 Jan 2017, 15:34
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Expert Reply
Explanation.
The key word here is fraction expressed in its lowest terms
So \(0.375 = \frac{375}{1000}=\frac{3}{8}\) So x =8.
Again \(0.3125 = \frac{3125}{10000}=\frac{5}{16}\) So y =16.
Hence y is greater. Thus Option B is correct
The key word here is fraction expressed in its lowest terms
So \(0.375 = \frac{375}{1000}=\frac{3}{8}\) So x =8.
Again \(0.3125 = \frac{3125}{10000}=\frac{5}{16}\) So y =16.
Hence y is greater. Thus Option B is correct
Re: Quantitative question help
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14 Nov 2018, 10:57
14 Nov 2018, 10:57
1
sandy wrote:
Explanation.
The key word here is fraction expressed in its lowest terms
So \(0.375 = \frac{375}{1000}=\frac{3}{8}\) So x =8.
Again \(0.3125 = \frac{3125}{10000}=\frac{5}{16}\) So y =16.
Hence y is greater. Thus Option B is correct
The key word here is fraction expressed in its lowest terms
So \(0.375 = \frac{375}{1000}=\frac{3}{8}\) So x =8.
Again \(0.3125 = \frac{3125}{10000}=\frac{5}{16}\) So y =16.
Hence y is greater. Thus Option B is correct
We need only the value of denominator. As Sandy shows, I want to add that after making to its lowest fraction compare only denominator.
