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g and h are positive integers such that the value of g is tw
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03 Jun 2017, 01:52
03 Jun 2017, 01:52
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68% (00:55) correct
31% (01:02) wrong based on 151 sessions
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g and h are positive integers such that the value of g is twice the value of h.
Quantity A |
Quantity B |
The ratio of g to 1 |
The ratio of 1 to h |
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.
Re: g and h are positive integers such that the value of g is tw
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27 Sep 2017, 05:00
27 Sep 2017, 05:00
Given that g = 2h, column A is equal to 2h/1 and column B is equal to 1/h. Then, since h is a positive integer, A is always greater than B.
Re: g and h are positive integers such that the value of g is tw
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25 Jan 2019, 00:51
25 Jan 2019, 00:51
1
Hello, I am a bit confuse. I started with h=0.5g instead of g=2h, i think they are the same.
Quantity A is g/1, Quantity B is 1/h, which in my case is also equivalent to 1/0.5g or 2/g (Am i right?)
If g is 2, A will be 2, B will be 1 (A is greater)
If g is 1, A will be 1, B will be 2 (B is greater).
Why isn't the answer D then?
Quantity A is g/1, Quantity B is 1/h, which in my case is also equivalent to 1/0.5g or 2/g (Am i right?)
If g is 2, A will be 2, B will be 1 (A is greater)
If g is 1, A will be 1, B will be 2 (B is greater).
Why isn't the answer D then?
