The angular acceleration of a wheel is a = 7.0t4 – 6.0t², with a in radians per second-squared and t in seconds. At time t = 0, the wheel has an angular velocity of +6 rad/s and an angular position of +3 rad. Write expressions for (a) the angular velocity (rad/s) and (b) the angular position (rad) as functions of time (s). a) Number i ! t- i ! t3+ 6 Units rad/s b) Number i t6- 6 t+ 3 Units rad

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Chapter1: Units, Trigonometry. And Vectors
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The angular acceleration of a wheel is a = 7.0t4 - 6.0t2, with a in radians per second-squared andt in seconds. At time t = 0, the wheel
has an angular velocity of +6 rad/s and an angular position of +3 rad. Write expressions for (a) the angular velocity (rad/s) and (b) the
angular position (rad) as functions of time (s).
(a) Number i
! t5- i
!
t3+
6
Units
rad/s
(b) Number
i
!
t6-
i
! t*+ 6
t+
3
Units
rad
Transcribed Image Text:The angular acceleration of a wheel is a = 7.0t4 - 6.0t2, with a in radians per second-squared andt in seconds. At time t = 0, the wheel has an angular velocity of +6 rad/s and an angular position of +3 rad. Write expressions for (a) the angular velocity (rad/s) and (b) the angular position (rad) as functions of time (s). (a) Number i ! t5- i ! t3+ 6 Units rad/s (b) Number i ! t6- i ! t*+ 6 t+ 3 Units rad
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