Let A = (-5, 2), B = (1, 0), and C = (4, 9). Prove that AABC is a right-angled triangle. Let u = AB, v = BC, and w = AC. We must show that u · v, uw, or v w is zero in order to show that one of these pairs is orthogonal. U. V = U. W = V.W = Based on your previous answers, it can be concluded that AABC is a right-angled triangle because of which of the following? O AB L BC OBCI AC O AB AB L AC

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
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Let A = (-5, 2), B = (1, 0), and C = (4, 9). Prove that AABC is a right-angled triangle.
Let u = AB, v = BC, and w = AC. We must show that u · v, uw, or v w is zero in order to show that one of these pairs is orthogonal.
U. V =
U. W =
V.W =
Based on your previous answers, it can be concluded that AABC is a right-angled triangle because of which of the following?
O AB L BC
OBCI AC
O AB
AB L AC
Transcribed Image Text:Let A = (-5, 2), B = (1, 0), and C = (4, 9). Prove that AABC is a right-angled triangle. Let u = AB, v = BC, and w = AC. We must show that u · v, uw, or v w is zero in order to show that one of these pairs is orthogonal. U. V = U. W = V.W = Based on your previous answers, it can be concluded that AABC is a right-angled triangle because of which of the following? O AB L BC OBCI AC O AB AB L AC
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