PP, i = 1,2. Let P Let Po, P1, and P2 be points in R². We denote r; = be the (2 × 2)-matrix with the rows r1 and r2. Let A denote the area of the triangle with the vertices med Po, P1 and P2. Explain why 1 A | det (P)|. Calculate A når Po = (1, 2), P = (2, 3) og P2 = (2, –2).

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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PP, i = 1, 2. Let P
Let Po, Pi, and P, be points in R². We denote r; =
be the (2 × 2)-matrix with the rows r1 and r2. Let A denote the area of the
triangle with the vertices med Po, P1 and P2. Explain why
A = -
1
det (P)|.
Calculate A når Po = (1, 2), P1 = (2, 3) og P2 = (2, –2).
Transcribed Image Text:PP, i = 1, 2. Let P Let Po, Pi, and P, be points in R². We denote r; = be the (2 × 2)-matrix with the rows r1 and r2. Let A denote the area of the triangle with the vertices med Po, P1 and P2. Explain why A = - 1 det (P)|. Calculate A når Po = (1, 2), P1 = (2, 3) og P2 = (2, –2).
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