Let A(-3,1,0), B(2, -1, 1), C(-3, 0, 1) and D(-3, 1,0). a. Find the parametric equation of the line going through A and B. Use A as a parameter. V = ab sin (a) Ә əx f Your answer should be of the form p = 0 0 +λ. 0 but with the Os replaced by numbers. [] ∞ 8 Ω b. Find the intersection point P of the line through A and B with the line through C and D. Give your answer as a column vector representing the position of P, using the palette to insert one with 3 rows and 1 column.
Let A(-3,1,0), B(2, -1, 1), C(-3, 0, 1) and D(-3, 1,0). a. Find the parametric equation of the line going through A and B. Use A as a parameter. V = ab sin (a) Ә əx f Your answer should be of the form p = 0 0 +λ. 0 but with the Os replaced by numbers. [] ∞ 8 Ω b. Find the intersection point P of the line through A and B with the line through C and D. Give your answer as a column vector representing the position of P, using the palette to insert one with 3 rows and 1 column.
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.4: Plane Curves And Parametric Equations
Problem 20E
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