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Consider the diagram below. 2095.2 m. 1000 m. In order to set up for a rowing competition, the crew needs to find a practice course in a lake. Using the diagram above, determine which of the following reasons allows us to conclude that x is equal to the distance across the lake. All three angles of the triangles are congruent, so the triangles must also be congruent. B. The triangles for two parallel lines; therefore, they must be congruent.

Consider the diagram below. 2095.2 m. 1000 m. In order to set up for a rowing competition, the crew needs to find a practice course in a lake. Using the diagram above, determine which of the following reasons allows us to conclude that x is equal to the distance across the lake. All three angles of the triangles are congruent, so the triangles must also be congruent. B. The triangles for two parallel lines; therefore, they must be congruent.

Elementary Geometry For College Students, 7e
Elementary Geometry For College Students, 7e
7th Edition
ISBN:9781337614085
Author:Alexander, Daniel C.; Koeberlein, Geralyn M.
Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.
ChapterP: Preliminary Concepts
SectionP.CT: Test
Problem 1CT
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Consider the diagram below. 2095.2 m. 1000 m. In order to set up for a rowing competition, the crew needs to find a practice course in a lake. Using the diagram above, determine which of the following reasons allows us to conclude that x is equal to the distance across the lake. All three angles of the triangles are congruent, so the triangles must also be congruent. The triangles for two parallel lines; therefore, they must be congruent.
Transcribed Image Text:Consider the diagram below. 2095.2 m. 1000 m. In order to set up for a rowing competition, the crew needs to find a practice course in a lake. Using the diagram above, determine which of the following reasons allows us to conclude that x is equal to the distance across the lake. All three angles of the triangles are congruent, so the triangles must also be congruent. The triangles for two parallel lines; therefore, they must be congruent.
In order to set up for a rowing competition, the crew needs to find a practice course in a lake. Using the diagram above, determine which of the following reasons allows us to conclude that x is equal to the distance across the lake. All three angles of the triangles are congruent, so the triangles must also be congruent. The triangles for two parallel lines; therefore, they must be congruent. В Vertical angles are congruent, so by ASA, the two triangles are congruent. Alternate interior angles are congruent, so all of the sides must also be congruent DELL
Transcribed Image Text:In order to set up for a rowing competition, the crew needs to find a practice course in a lake. Using the diagram above, determine which of the following reasons allows us to conclude that x is equal to the distance across the lake. All three angles of the triangles are congruent, so the triangles must also be congruent. The triangles for two parallel lines; therefore, they must be congruent. В Vertical angles are congruent, so by ASA, the two triangles are congruent. Alternate interior angles are congruent, so all of the sides must also be congruent DELL
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