Find a vector parametric equation 7(t) for the line through the points P = (3, –4, –1) and Q = (3, –3, –1) for each of the given conditions on the parameter t. (a) If 7(0) = (3, –4, –1) and 7(6) = (3, –3, –1), then F(t) = (b) If 7(7) = P and 7(10) = Q, then 7(t) = (c) If the points P and Q correspond to the parameter values t = 0 andt=-3, respectively, then 7(t) =

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 36E
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Find a vector parametric equation 7(t) for the line through the points
P = (3, -4, –1) and Q = (3, –3, –1) for each of the given conditions on the
parameter t.
(a) If 7(0) = (3, –4, –1) and 7(6) = (3, –3, –1), then
F(t) :
(b) If #(7) = P and 7(10) = Q, then
7(t) :
(c) If the points P and Q correspond to the parameter values t = 0 and t = -3,
respectively, then
7(t) =
Transcribed Image Text:Find a vector parametric equation 7(t) for the line through the points P = (3, -4, –1) and Q = (3, –3, –1) for each of the given conditions on the parameter t. (a) If 7(0) = (3, –4, –1) and 7(6) = (3, –3, –1), then F(t) : (b) If #(7) = P and 7(10) = Q, then 7(t) : (c) If the points P and Q correspond to the parameter values t = 0 and t = -3, respectively, then 7(t) =
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