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Sub 505 (Easy)|   Geometry|               
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Bunuel
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Hi everyone,
why is is not possible to use the Reference Triangle measures.
EgmatQuantExpert
x Squareroot 3 = 40ft; x = 30ft --> so 2x = 60ft; SOLUTION = 60ft + 60ft = 120ft
I am confused here.
Thank you for your help!
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Each half-triangle is a 3-4-5 triangle.

30-40-50
50+50 = 100

Answer is C.
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Bunuel

The figure above represents an antenna tower with two guy wires that extend from point Q, 40 feet above the ground, to points P and R as shown. If the two wires have equal length, approximately what is the total length, in feet, of the two wires?

A.  60
B.  80
C. 100
D. 120
E. 180


PS06602.01
Quantitative Review 2020 NEW QUESTION

Attachment:
2019-04-26_1758.png

Here foumula is 3-4-5

So PQ=QR=50
Total = 50 + 50 = 100 = C
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If anyone is wondering why in an isosceles triangle a perpendicular from the top vertex to the base bisects the base, use the concept of similarity to prove that the two triangles are similar, which will eventually lead to same property.

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gmat92L
Hi everyone,
why is is not possible to use the Reference Triangle measures.
EgmatQuantExpert
x Squareroot 3 = 40ft; x = 30ft --> so 2x = 60ft; SOLUTION = 60ft + 60ft = 120ft
I am confused here.
Thank you for your help!


Because it is said that the triangle is a 30-60-90 degree triangle. Though it confirmed that it's Right triangle with the property of Pythagorean Triples 3:4:5
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Bunuel

The figure above represents an antenna tower with two guy wires that extend from point Q, 40 feet above the ground, to points P and R as shown. If the two wires have equal length, approximately what is the total length, in feet, of the two wires?

A.  60
B.  80
C. 100
D. 120
E. 180


PS06602.01
Quantitative Review 2020 NEW QUESTION

Attachment:
2019-04-26_1758.png

The question is asking the sum of the distances of \(QP \) and \(QR\), which are two equal lengths of isosceles triangle \(PQR\)

QM bisects PR into \(PM=MR=30\)
Triangle \(QPM=QRM=\) Right triangle with Pythagorean Triples \(3:4:5\)
\(3:4:5\)
\(=30:40:50\)
So, QP=QR=50
Thus \(QP+QR=50+50=100\)

The Answer is C.
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