The position as a function of time of a squirrel running on a grass field is given in polar coordinates by:r(t) = 20 + 30 (1 – e-0.1 t)0(t) = 1 (1 – e-0.2 t)= TTPlot as 1* subplot the trajectory (position) of the squirrel for 0 st < 20s with a step of time0.5s.Calculate numerically the speed of the squirrel given by v = r d8/dt.Create a 2d subplot for speed of the squirrel v (numerical) as function of time for 0 st s20s. Report the curve as green circle without line.In the same figure (2¤d subplot), plot as black solid line the theoretical velocity given by theformula v = r de/dt as function of time for 0 st s 20s.

The complete answer is given below .

The position as a function of time of a squirrel running on a grass field is given in polar coordinates by r(t) = 20 + 30 (1 – e-0.1 ') r(1) θ()π (1- ε 02 1) = TT Plot as 1* subplot the trajectory (position) of the squirrel for 0st < 20s with a step of time 0.5s. Calculate numerically the speed of the squirrel given by v = r d8/dt. Create a 2nd subplot for speed of the squirrel v (numerical) as function of time for 0 st s 20s. Report the curve as green circle without line. In the same figure (2nd subplot), plot as black solid line the theoretical velocity given by the formula v =r de/dt as function of time for 0 st s 20s.

The position as a function of time of a squirrel running on a grass field is given in polar coordinates by r(t) = 20 + 30 (1 – e-0.1 ') r(1) θ()π (1- ε 02 1) = TT Plot as 1* subplot the trajectory (position) of the squirrel for 0st < 20s with a step of time 0.5s. Calculate numerically the speed of the squirrel given by v = r d8/dt. Create a 2nd subplot for speed of the squirrel v (numerical) as function of time for 0 st s 20s. Report the curve as green circle without line. In the same figure (2nd subplot), plot as black solid line the theoretical velocity given by the formula v =r de/dt as function of time for 0 st s 20s.

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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The position as a function of time of a squirrel running on a grass field is given in polar coordinates by:
r(t) = 20 + 30 (1 – e-0.1 t)
0(t) = 1 (1 – e-0.2 t)
= TT
Plot as 1* subplot the trajectory (position) of the squirrel for 0 st < 20s with a step of time
0.5s.
Calculate numerically the speed of the squirrel given by v = r d8/dt.
Create a 2d subplot for speed of the squirrel v (numerical) as function of time for 0 st s
20s. Report the curve as green circle without line.
In the same figure (2¤d subplot), plot as black solid line the theoretical velocity given by the
formula v = r de/dt as function of time for 0 st s 20s.

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