uestion 1 Describe the motion of a particle with position (x, y) as t varies in the given interval 0 st s27. x = 3 +9 sint, y = 8 cost OA. (x- 3) , Moves once anticlockwise along the ellipse 9 64 =1 starting and ending at (3,8). OB. (x – 3)° , y? Moves once anticlockwise along the ellipse =1 starting and ending at (9,8). 9 64 OC. (x- 3)? y? Moves once clockwise along the ellipse 81 = 1 64 starting and ending at (3,8). OD. Moves once clockwise along the circle (x- 3)* + ( 8y ) = 81 starting and ending at (0,8). OE. (x – 3) y? Moves once clockwise along the ellipse = 1 64 starting and ending at (0,8).

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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Quèstion 1
Describe the motion of a particle with position (x, y) as t varies in the given interval 0 <t s27.
x = 3 +9 sint, y = 8 cost
OA.
(х - 3)?
y2
=1 starting and ending at (3,8).
Moves once anticlockwise along the ellipse
9
64
O B
(x- 3)2 y?
Moves once anticlockwise along the ellipse
= 1 starting and ending at (9,8).
64
(x - 3)? y?
= 1
Moves once clockwise along the ellipse
starting and ending at (3,8).
81
64
OD.
Moves once clockwise along the circle (x- 3) + 8y
= 81 starting and ending at (0,8).
OE.
(x – 3)? y?
Moves once clockwise along the ellipse
= 1
64
starting and ending at (0,8).
9
Transcribed Image Text:Quèstion 1 Describe the motion of a particle with position (x, y) as t varies in the given interval 0 <t s27. x = 3 +9 sint, y = 8 cost OA. (х - 3)? y2 =1 starting and ending at (3,8). Moves once anticlockwise along the ellipse 9 64 O B (x- 3)2 y? Moves once anticlockwise along the ellipse = 1 starting and ending at (9,8). 64 (x - 3)? y? = 1 Moves once clockwise along the ellipse starting and ending at (3,8). 81 64 OD. Moves once clockwise along the circle (x- 3) + 8y = 81 starting and ending at (0,8). OE. (x – 3)? y? Moves once clockwise along the ellipse = 1 64 starting and ending at (0,8). 9
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