The position as a function of time [x (t), y(t)& of a squirrel running on a grass field is given by: x t = -0.28t² +6.5t+61m and y(t) = 0.18t²-8.5t+65 m a) Plot the trajectory (position) of the squirrel for0 ≤t≤30s. b) Plot (a second plot) the length of the position vector rt=xti+ytj of the squirrel for 0≤t≤30s on the same page c) Plot (a third plot) the angle (t) of the position vector for 0≤t≤ 30s on the same page.
The position as a function of time [x (t), y(t)& of a squirrel running on a grass field is given by: x t = -0.28t² +6.5t+61m and y(t) = 0.18t²-8.5t+65 m a) Plot the trajectory (position) of the squirrel for0 ≤t≤30s. b) Plot (a second plot) the length of the position vector rt=xti+ytj of the squirrel for 0≤t≤30s on the same page c) Plot (a third plot) the angle (t) of the position vector for 0≤t≤ 30s on the same page.
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Write the code in matlab.
![The position as a function of time [x (t), y(t) & of a squirrel running on a grass field is given by:
x t = -0.28t² +6.5t+61m and y(t)=0.18t²-8.5t+65 m
a) Plot the trajectory (position) of the squirrel for0 ≤t≤30 s.
b) Plot (a second plot) the length of the position vector rt=xti+ytj of the squirrel
for 0≤t≤30s on the same page
c) Plot (a third plot) the angle 8(t) of the position vector for 0<t≤30s on the same page.
r(0)
900](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb9ca0fe0-8326-4567-9bb6-5d60d0a741b4%2Fc39b1499-a3df-46af-8d74-d614b7768ea4%2Fw4sip1n_processed.png&w=3840&q=75)
Transcribed Image Text:The position as a function of time [x (t), y(t) & of a squirrel running on a grass field is given by:
x t = -0.28t² +6.5t+61m and y(t)=0.18t²-8.5t+65 m
a) Plot the trajectory (position) of the squirrel for0 ≤t≤30 s.
b) Plot (a second plot) the length of the position vector rt=xti+ytj of the squirrel
for 0≤t≤30s on the same page
c) Plot (a third plot) the angle 8(t) of the position vector for 0<t≤30s on the same page.
r(0)
900
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