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3. (Parametrizations) Find parametric equations for the following curves. (a) line segment from (8,-1,9) to (0, -4,5) <8₁-1197 - (0₁-4,5) = < 8, 4, 457 (c) Sketch the part of the gloe X= 8 +8t Y = -1+4t Z = 9+45t (b) part of parabola y = -22² +10 from (1,8) to (2, 2) X = t y=-2 +² +10 7. (c) part of a circle of radius 2, centered at the origin, traced out counterclockwise with initial point (0, 2) and terminal point (-2, 0).

3. (Parametrizations) Find parametric equations for the following curves. (a) line segment from (8,-1,9) to (0, -4,5) <8₁-1197 - (0₁-4,5) = < 8, 4, 457 (c) Sketch the part of the gloe X= 8 +8t Y = -1+4t Z = 9+45t (b) part of parabola y = -22² +10 from (1,8) to (2, 2) X = t y=-2 +² +10 7. (c) part of a circle of radius 2, centered at the origin, traced out counterclockwise with initial point (0, 2) and terminal point (-2, 0).

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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I need help with Part C in te question. 

3. (Parametrizations) Find parametric equations for the following curves. (a) line segment from (8,-1,9) to (0, -4,5) <8₁-1,97 - (0₁-4,5) = < 8, 4, 457 (c) Sketch the part of the X=8+8t Y = -1+4t Z = 9+45t (b) part of parabola y = -22² +10 from (1,8) to (2, 2) X = t y=-2 +² +10 (c) part of a circle of radius 2, centered at the origin, traced out counterclockwise with initial point (0, 2) and terminal point (-2,0).
Transcribed Image Text:3. (Parametrizations) Find parametric equations for the following curves. (a) line segment from (8,-1,9) to (0, -4,5) <8₁-1,97 - (0₁-4,5) = < 8, 4, 457 (c) Sketch the part of the X=8+8t Y = -1+4t Z = 9+45t (b) part of parabola y = -22² +10 from (1,8) to (2, 2) X = t y=-2 +² +10 (c) part of a circle of radius 2, centered at the origin, traced out counterclockwise with initial point (0, 2) and terminal point (-2,0).
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