In Example 7(a), change B(6, 0) to B(4,2). Data from Example 7(a) Show that the line segments

Question:

In Example 7(a), change B(6, 0) to B(−4,−2).

Data from Example 7(a)

Show that the line segments joining A(−5, 3), B(6, 0), and C(5, 5) form a right triangle. See Fig. 21.12.

If these points are vertices of a right triangle, the slopes of two of the sides must be negative reciprocals. This would show perpendicularity. These slopes are

We see that the slopes of AC and BC are negative reciprocals, which means
From this we conclude that the triangle is a right triangle.

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Basic Technical Mathematics

ISBN: 9780137529896

12th Edition

Authors: Allyn J. Washington, Richard Evans

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Question Posted: Apr 09, 2023 02:11 AM

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In Example 7(a), change B(6, 0) to B(4,2). Data from Example 7(a) Show that the line segments

Question:

MAB = 3-0 -5-6 = 3 11 MAC = 3-5 -5-5 = m BC = 0 5 6-5 || = -5

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Basic Technical Mathematics

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