The measures of two sides of a triangle are given between what two numbers must the third side fall
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Manager Joined: 17 Nov 2009 Posts: 208 Between what two numbers is the measure of the third side of
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Hide Show timer StatisticsBetween what two numbers is the measure of the third side of triangle 1. The sum of two known sides is 10 Please explain how both the statements are not required? Senior Manager Joined: 03 Apr 2010 Status:GMAT Time...!!! Posts: 262 Re: triangles [#permalink]
agnok wrote: Between what two numbers is the measure of the third side of triangle 1. The sum of two known sides is
10 Please explain how both the statements are not required? Hi agnok, we know sum of two sides to be 10 so the possibilities of 2 sides can be (5,5),(4,6),(3,7),(2,8),(1,9) coming to Choice 2 : Insufficient Hope it helps u Thanx GMAT Tutor Joined: 24 Jun 2008 Posts: 4085 Re: triangles [#permalink]
agnok wrote: Between what two numbers is the measure of the third side of triangle 1. The sum of two known sides is
10 Please explain how both the statements are not required? Where is this question from? It doesn't make any logical sense as a DS question, because it's impossible to know what information would be sufficient, and there is no unique correct answer to the problem. Simplifying the problem for illustration, if, say, you were asked: The integer x lies between which two numbers? Is Statement 1 sufficient? Statement 2? The question makes no sense, since there is no single answer - x lies between a lot of different pairs of numbers. So the GMAT could never structure a DS question like the one in the original post. GMAT Tutor in Montreal Contact me for online GMAT math tutoring, or about my higher-level GMAT Quant books and problem sets, at ianstewartgmat at gmail.com ianstewartgmat.com Senior Manager Joined: 03 Apr 2010 Status:GMAT Time...!!! Posts: 262 Re: triangles [#permalink]
IanStewart wrote: agnok wrote: Between what two numbers is the measure of the third side of triangle 1. The
sum of two known sides is 10 Please explain how both the statements are not required? Where is this question from? It doesn't make any logical sense as a DS question, because it's impossible to know what information would be sufficient, and there is no unique correct answer to the problem. Simplifying the problem for illustration, if, say, you were asked: The integer x lies between which two numbers? Is Statement 1 sufficient? Statement 2? The question makes no sense, since there is no single answer - x lies between a lot of different pairs of numbers. So the GMAT could never structure a DS question like the one in the original post. well Ian I dont know but the only solutions turns out to be A for the above question as its a geometry and ur question is not dealing with triangle property of sum greater or lesser ..its simply asking for x between two
numbers.... GMAT Tutor Joined: 24 Jun 2008 Posts: 4085 Re: triangles [#permalink]
sandeep800 wrote: well Ian I dont know but the only solutions turns out to be A for the above question as its a geometry and ur
question is not dealing with triangle property of sum greater or lesser ..its simply asking for x between two numbers.... I understand perfectly well what the question is asking, and it makes no difference if it's geometry or algebra. If you have, say, a 3-4-5 triangle, and I ask "between what two numbers is the measure of the longest side?", then what is the answer? There isn't one unique correct answer; 5 is between 4 and 6, but it's also between 1 and 1000. It doesn't make sense to ask this as a DS question. Clearly the question designer was trying to test the triangle inequality in a DS question, but as it's written, the question doesn't make any sense as a Data Sufficiency problem, and you could never see it on the GMAT. GMAT Tutor in Montreal Contact me for online GMAT math tutoring, or about my higher-level GMAT Quant books and problem sets, at ianstewartgmat at gmail.com ianstewartgmat.com Manager Joined: 20 Jul 2010 Posts: 145
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In original posted question, it doesn't say integer also. So sides are infinite 1.1; 2,1 etc Manager Joined: 17 Nov 2009 Posts: 208 Re: triangles
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All, This question is from Learning Express's GMAT Book. I did not understand it myself hence asked for your assistance. Intern Joined: 07 Sep 2010 Posts: 25 Re: triangles
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Hi All, The measure of a
side of triangle has to be less than the sum of the other two sides of the triangle and greater than zero. KUDOS KUDOS KUDOS Guys!!! Math Expert Joined: 02 Sep 2009 Posts: 86907 Re: triangles
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This question does not make any sense. I wouldn't recommend to study it. Re: triangles [#permalink] 11 Sep 2010, 22:50 What two numbers can the third side of a triangle be in between when two sides are 6 and 10?The Triangle Inequality Theorem can also help you find the range of the third side. The two given sides are 6 and 10. The third side, , must be between 10 − 6 = 4 and 10 + 6 = 16 . In other words, the range of values for is 4 < s < 16 .
Between what two numbers must the length of the third side fall 8 and 11?8 + 11 = 19 cm. Thus, the length of the third side falls between 3 cm and 19 cm.
Between which two numbers can the length of third side of a triangle fall if two of its sides measure 4cm and 8cm?So, the answer is 2 < third side < 14. The third side lies between(2,14).
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