A particle in an experimental apparatus has a velocity given by v = k√√s, where v is in millimeters per second, the positions is millimeters, and the constant k = 0.28 mm ¹/25-1. If the particle has a velocity vo = 4 mm/s at t = 0, determine the particle position, velocity, and acceleration as functions of time. To check your work, evalutate the time t, the positions, and the acceleration a of the particle when the velocity reaches 22 mm/s. Answer: t = S= a = mm _mm/s² Note: The number of significant digits is set to 3. The tolerance is ±1 in the third significant digit.

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Chapter1: Units, Trigonometry. And Vectors
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A particle in an experimental apparatus has a velocity given by v = k√√s, where v is in millimeters per second, the positions is
millimeters, and the constant k = 0.28 mm ¹/25-¹. If the particle has a velocity vo = 4 mm/s at t = 0, determine the particle position,
velocity, and acceleration as functions of time. To check your work, evalutate the time t, the positions, and the acceleration a of the
particle when the velocity reaches 22 mm/s.
Answer:
t =
S =
a =
S
mm
_mm/s²
Note: The number of significant digits is set to 3. The tolerance is ±1 in the third significant digit.
Transcribed Image Text:A particle in an experimental apparatus has a velocity given by v = k√√s, where v is in millimeters per second, the positions is millimeters, and the constant k = 0.28 mm ¹/25-¹. If the particle has a velocity vo = 4 mm/s at t = 0, determine the particle position, velocity, and acceleration as functions of time. To check your work, evalutate the time t, the positions, and the acceleration a of the particle when the velocity reaches 22 mm/s. Answer: t = S = a = S mm _mm/s² Note: The number of significant digits is set to 3. The tolerance is ±1 in the third significant digit.
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