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# If A, B and C are points on a line in that order, and AC – AB = 4, wha

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Joined: 02 Sep 2009
Posts: 54544
If A, B and C are points on a line in that order, and AC – AB = 4, wha  [#permalink]

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14 Jul 2017, 01:26
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Difficulty:

35% (medium)

Question Stats:

76% (01:31) correct 24% (00:52) wrong based on 68 sessions

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If A, B and C are points on a line in that order, and AC – AB = 4, what is the ratio AB/AC?

(A) 1 to 5
(B) 1 to 4
(C) 1 to 3
(D) 1 to 2
(E) cannot be determined

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Re: If A, B and C are points on a line in that order, and AC – AB = 4, wha  [#permalink]

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14 Jul 2017, 02:12
Bunuel wrote:
If A, B and C are points on a line in that order, and AC – AB = 4, what is the ratio AB/AC?

(A) 1 to 5
(B) 1 to 4
(C) 1 to 3
(D) 1 to 2
(E) cannot be determined

We know

A............B..............C

and BC = 4
Lets assume AC= 8 then AB/AC will be 1/2
Let assume AC =5 then AB/AC will be 1/5
Lets assume AC = 12 then AB/AC will be 2/3

Hence E
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Re: If A, B and C are points on a line in that order, and AC – AB = 4, wha  [#permalink]

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16 Jul 2017, 17:43
1
Bunuel wrote:
If A, B and C are points on a line in that order, and AC – AB = 4, what is the ratio AB/AC?

(A) 1 to 5
(B) 1 to 4
(C) 1 to 3
(D) 1 to 2
(E) cannot be determined

Since AC = AB + BC, i.e., AC - AB = BC, we have BC = 4. Now we can let AB = x, and then AC = x + 4. Thus, the ratio AB/AC is x/(x + 4). However, since we don’t know the value of x, we can’t determine the ratio AB/AC. For example, if x = 1, then the ratio is ⅕. On the other hand, if x = 2, then the ratio is 2/6 = ⅓. Thus, the ratio can’t be determined.

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Re: If A, B and C are points on a line in that order, and AC – AB = 4, wha   [#permalink] 16 Jul 2017, 17:43
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