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The area of equilateral triangle A is 4 times the area of e

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The area of equilateral triangle A is 4 times the area of e [#permalink] New post   19 Aug 2020, 11:50
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The area of equilateral triangle A is 4 times the area of equilateral triangle B.


Quantity A
Quantity B
The ratio of the length of one side of A to the length of another side of A
The ratio of the length of one side of B to the length of another side of B


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.
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C
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Carcass
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Re: The area of equilateral triangle A is 4 times the area of e [#permalink] New post   19 Aug 2020, 11:51
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Re: The area of equilateral triangle A is 4 times the area of e [#permalink] New post   19 Aug 2020, 12:01
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It is mentioned that both triangle A and triangle B are equilateral triangles.
All the sides of an equilateral triangle are equal.
Ratio of one side of ▲A to other side of ▲A = Ratio of one side of ▲B to other side of ▲B(since they are equilateral)
Hence Column A = Column B
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Re: The area of equilateral triangle A is 4 times the area of e [#permalink] New post   20 Aug 2020, 09:16
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Carcass wrote:
The area of equilateral triangle A is 4 times the area of equilateral triangle B.


Quantity A
Quantity B
The ratio of the length of one side of A to the length of another side of A
The ratio of the length of one side of B to the length of another side of B


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.


Equilateral triangles have all sides equal.

Thus the ratio of the length of one side of an equilateral triangle to the length of another side of the equilateral triangle is 1, since both sides are equal.

Thus, A and B are equal, since we have A = 1 and B = 1.

Therefore, C is the right answer.
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gmatclubot
Re: The area of equilateral triangle A is 4 times the area of e [#permalink]
20 Aug 2020, 09:16
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