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Sides of triangle PQR. Exam pack 2

Expert replies
Source: — Data Sufficiency |

by [email protected] » Sat Aug 27, 2016 9:04 am
Hi prata,

This question can be solved in a couple of different ways. The 'math' behind it is based on the following triangle rule though: "the bigger the angle, the bigger the side that's across from it"

We're asked which of the three sides of triangle PQR is the longest.

1) PQ is longer than QR

This Fact tells us that the longest side CANNOT be QR, but we're not sure whether PQ or PR is the longest (and they might actually be the same length).
Fact 1 is INSUFFICIENT

2) Angle PQR = 70 degrees

With this Fact, we now know that the other two angles must add up to 110 degrees.

IF....
both angles = 55, then PR is the longest side
either angle = 70, then there's a "tie" and two of the sides are 'longest'
either angle > 70, then the side across from that angle is longest.
Fact 2 is INSUFFICIENT

Combined, we know that:
PQ is longer than QR
Angle PQR = 70

With both Facts, we know that the two sides meet at angle PQR and angle PQR = 70. Since PQ is longer than QR, angle PRQ > angle QPR.

IF the angles are 70/60/50, then PR is longest (because it's across from the 70)
IF the angles are 70/90/20, then PQ is the longest (because it's across from the 90)
Combined, INSUFFICIENT

Final Answer: E

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