36. A parallelogram is formed by the vectors OA = (2, 3) and OB (1, 1). a. Determine the lengths of the diagonals. b. Determine the perimeter of the parallelogram. Explain your reasoning.

Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter1: Vectors
Section1.2: Length And Angle: The Dot Product
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36. A parallelogram is formed by the vectors OA = (2, 3) and OB (1, 1).
a. Determine the lengths of the diagonals.
b. Determine the perimeter of the parallelogram.
Explain your reasoning.
37. A parallelogram is formed in R' by the vectors PA = (3, 2, -3) and PB = (4, 1, 5). The point P = (0, 2, 3).
a. Determine the location of the vertices.
b. Determine the vectors representing the diagonals.
c. Determine the length of the diagonals.
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Transcribed Image Text:36. A parallelogram is formed by the vectors OA = (2, 3) and OB (1, 1). a. Determine the lengths of the diagonals. b. Determine the perimeter of the parallelogram. Explain your reasoning. 37. A parallelogram is formed in R' by the vectors PA = (3, 2, -3) and PB = (4, 1, 5). The point P = (0, 2, 3). a. Determine the location of the vertices. b. Determine the vectors representing the diagonals. c. Determine the length of the diagonals. Is IN IN
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