A particle moves along a straight line. For 0 < t < 2, the velocity of the particle is given by: v(t) = Vi sin(e') O is s(0) = 4. Round answers to The position of the particle at time t = the nearest thousandth where appropriate. Part A: Write and evaluate an integral expression that gives the total distance the particle traveled from time t = 0 to time t = 2. %3D Part B: Find the average velocity of the particle on the interval [0.5, 1]. Part C: Find the time intervals in which the particle is moving to the right. Show the work that leads to your answer.
A particle moves along a straight line. For 0 < t < 2, the velocity of the particle is given by: v(t) = Vi sin(e') O is s(0) = 4. Round answers to The position of the particle at time t = the nearest thousandth where appropriate. Part A: Write and evaluate an integral expression that gives the total distance the particle traveled from time t = 0 to time t = 2. %3D Part B: Find the average velocity of the particle on the interval [0.5, 1]. Part C: Find the time intervals in which the particle is moving to the right. Show the work that leads to your answer.
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![A particle moves along a straight line. For 0 < t < 2, the velocity of
the particle is given by:
U(t)
Vī sin(e')
The position of the particle at time t = 0 is s(0) = 4. Round answers to
the nearest thousandth where appropriate.
Part A:
Write and evaluate an integral expression that gives the total distance the particle traveled
from time t = 0 to time t = 2.
Part B:
Find the average velocity of the particle on the interval [0.5, 1].
Part C:
Find the time intervals in which the particle is moving to the right. Show the work that leads
to your answer.
Part D:
Find the rightmost position of the particle. Justify your answer.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F048bad72-0c6c-4c63-a957-48fc29ac7adf%2F0ac44ed1-bbee-4133-b3be-b3f827c44a15%2Fmipn2v_processed.png&w=3840&q=75)
Transcribed Image Text:A particle moves along a straight line. For 0 < t < 2, the velocity of
the particle is given by:
U(t)
Vī sin(e')
The position of the particle at time t = 0 is s(0) = 4. Round answers to
the nearest thousandth where appropriate.
Part A:
Write and evaluate an integral expression that gives the total distance the particle traveled
from time t = 0 to time t = 2.
Part B:
Find the average velocity of the particle on the interval [0.5, 1].
Part C:
Find the time intervals in which the particle is moving to the right. Show the work that leads
to your answer.
Part D:
Find the rightmost position of the particle. Justify your answer.
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