1. A particle moves along xyz – plane with an equation of XYz - motion r (t) = cos(t + 3) i – 3 sin(2t – 7) j + cos(5t + 2) k COS - - Note: Set your calculator to Radian. a. Calculate the magnitude of the average acceleration from t = 2.00s tot= 5.00s . b. Determine the magnitude of the instantaneous velocity when t = 2.00 s.
1. A particle moves along xyz – plane with an equation of XYz - motion r (t) = cos(t + 3) i – 3 sin(2t – 7) j + cos(5t + 2) k COS - - Note: Set your calculator to Radian. a. Calculate the magnitude of the average acceleration from t = 2.00s tot= 5.00s . b. Determine the magnitude of the instantaneous velocity when t = 2.00 s.
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Calculator will be set in radian mode.
![1. A particle moves along
xyz – plane with an equation of
motion
r (t) = cos(t + 3) i – 3 sin(2t – 7) j + cos(5t + 2) k
Note: Set your calculator to
Radian.
a. Calculate the magnitude of the
average acceleration from
t = 2.00s to t = 5.00s .
b. Determine the magnitude of the
instantaneous velocity when
t = 2.00 s.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8dd1db18-f6c6-4305-b4ed-22f2d3681b06%2Fe6dfc4a9-2253-4ffa-83b2-915cab97c393%2F95s8qm8_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1. A particle moves along
xyz – plane with an equation of
motion
r (t) = cos(t + 3) i – 3 sin(2t – 7) j + cos(5t + 2) k
Note: Set your calculator to
Radian.
a. Calculate the magnitude of the
average acceleration from
t = 2.00s to t = 5.00s .
b. Determine the magnitude of the
instantaneous velocity when
t = 2.00 s.
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