Describe the motion of a particle with position as t varies in the interval
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Answer:
See explanation
Explanation:
cosπt=x−52 and sinπt=y−32
∴(x−52)2+(y−32)2=cos2πt+sin2πt=1
for t=1, x=3 and y=3. That makes for (3,3)
for t=2, x=7 and y=3. That makes for (7,3)
Based on Wolfram Alpha, the particle moves counterclockwise in a circular manner from (3,3) to (7,3).
Slader

Ultrilliam
May 17, 2018
Answer:
In cartesian: circle with centre (5,3), radius 2
Period T=2.
Explanation:
Set it up for the Pytharorean identity like this:
x=
See explanation
Explanation:
cosπt=x−52 and sinπt=y−32
∴(x−52)2+(y−32)2=cos2πt+sin2πt=1
for t=1, x=3 and y=3. That makes for (3,3)
for t=2, x=7 and y=3. That makes for (7,3)
Based on Wolfram Alpha, the particle moves counterclockwise in a circular manner from (3,3) to (7,3).
Slader

Ultrilliam
May 17, 2018
Answer:
In cartesian: circle with centre (5,3), radius 2
Period T=2.
Explanation:
Set it up for the Pytharorean identity like this:
x=
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