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The lengths of the sides of triangle T are x + 1, 2x, and 3x

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The lengths of the sides of triangle T are x + 1, 2x, and 3x [#permalink] New post 15 Jun 2018, 08:04
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Question Stats:

80% (00:26) correct 20% (02:04) wrong based on 5 sessions
The lengths of the sides of triangle \(T\) are \(x + 1\), \(2x\), and \(3x\). The sum of the degree measures of the three interior angles of \(T\) is

(A) 6x

(B) 60x

(C) 90

(D) 180

(E) not determinable from the information given
[Reveal] Spoiler: OA

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Re: The lengths of the sides of triangle T are x + 1, 2x, and 3x [#permalink] New post 16 Jun 2018, 08:15
Carcass wrote:
The lengths of the sides of triangle \(T\) are \(x + 1\), \(2x\), and \(3x\). The sum of the degree measures of the three interior angles of \(T\) is

(A) 6x

(B) 60x

(C) 90

(D) 180

(E) not determinable from the information given



We know that sum of interior angles is 180 for a triangle and finally D and I think there is no relationship between sides and angles for this question.

Carcass...is above explanation is correct ?
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Re: The lengths of the sides of triangle T are x + 1, 2x, and 3x [#permalink] New post 16 Jun 2018, 10:53
Expert's post
Yes, you are correct. No relationship is cast. However, the information provided about the sides I do think are there to possibly confusing the students.

After all, this is an official question.

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Re: The lengths of the sides of triangle T are x + 1, 2x, and 3x   [#permalink] 16 Jun 2018, 10:53
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The lengths of the sides of triangle T are x + 1, 2x, and 3x

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