Describe the graph of the equation: r = 4ti – 8j + (1 + 2t)k. [Choose the correct answer.] The equation is a line in 3-space through the point (0, – 8) and perpendicular to the vector 4i + 2k. The equation is a line in 3-space through the point (4) and parallel to the vector - 8j + k. The equation is a helix in 3-space containing the point (0, – 8) and above a circle with radius 6. The equation is a line in 3-space through the point (0, – 8) and parallel to the vector 4i + 2k.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section: Chapter Questions
Problem 41RE
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Describe the graph of the equation: r =
4ti – 8j + (1 + 2t)k. [Choose the correct answer.]
The equation is a line in 3-space through the point (0, – 8) and perpendicular to the vector 4i + 2k.
The equation is a line in 3-space through the point (4) and parallel to the vector - 8j + k.
The equation is a helix in 3-space containing the point (0, – 8) and above a circle with radius 6.
The equation is a line in 3-space through the point (0, – 8) and parallel to the vector 4i + 2k.
Transcribed Image Text:Describe the graph of the equation: r = 4ti – 8j + (1 + 2t)k. [Choose the correct answer.] The equation is a line in 3-space through the point (0, – 8) and perpendicular to the vector 4i + 2k. The equation is a line in 3-space through the point (4) and parallel to the vector - 8j + k. The equation is a helix in 3-space containing the point (0, – 8) and above a circle with radius 6. The equation is a line in 3-space through the point (0, – 8) and parallel to the vector 4i + 2k.
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