Finding x(t) and v(t) by Integration, 5. The acceleration of a jeepney is given by az(t): = at – Bt? %3D a = 1.50 m/3 and ß = 0.120m %3D where The motorcycle is at rest at the origin when time t = 0. a. Find its position and velocity as functions of time. b. Calculate the maximum velocity it attains.

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Chapter1: Units, Trigonometry. And Vectors
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Finding x(t) and v(t) by Integration
5. The acceleration of a jeepney is
given by a, (t) = at – ßt?
т
where
a = 1.50 m/.3 and ß = 0.120 m
/s4
The motorcycle is at rest at the
origin when time t = 0.
a. Find its position and velocity as
functions of time.
b. Calculate the maximum velocity it
attains.
Transcribed Image Text:Finding x(t) and v(t) by Integration 5. The acceleration of a jeepney is given by a, (t) = at – ßt? т where a = 1.50 m/.3 and ß = 0.120 m /s4 The motorcycle is at rest at the origin when time t = 0. a. Find its position and velocity as functions of time. b. Calculate the maximum velocity it attains.
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