1. During a certain time interval, the angular position of a swinging door is described by
θ(t) = 5.00 + 10.0t+ 2.00t2,
where
θ is in radians and
t is in seconds. Determine the angular position, angular
speed, and angular acceleration of the door at
(a)
t = 0, and
(b)
t = 3.00 seconds.
Angular position at time t is given by
Angular speed is given by
Angular acceleration is given by
a) So angular position at time t=0 s is
Angular speed at t=0 s is
Angular acceleration is constant with respect to time and is
b) So angular position at time t=3 s is
Angular speed at t=3 s is
Angular acceleration is constant with respect to time and is
1. During a certain time interval, the angular position of a swinging door is described by...
During a certain time interval, the angular position of a swinging door is described by θ = 5.04 + 9.7t + 2.10t2, where θ is in radians and t is in seconds. Determine the angular position, angular speed, and angular acceleration of the door at (a) t = 0 and (b) t = 2.95 second. PLEASE WRITE STEP BY STEP HOW YOU GOT THE ANSWER, I'D LIKE TO UNDERSTAND HOW IT WAS SOLVED! THANK YOU
During a certain time interval, the angular position of a swinging door is described by θ = 5.01 + 10.9t + 1.98t2, where θ is in radians and t is in seconds. Determine the angular position, angular speed, and angular acceleration of the door at the following times. (a) t = 0 θ = rad ω = rad/s α = rad/s2 (b) t = 3.02 s θ = rad ω = rad/s α = rad/s2
zcomplete the sulution please During a certain time interval, the angular position of a swinging door is described by 0 = 4.90 + 9.8t + 2.05t2, where 0 is in radians and t is in seconds. Determine the angular position, angular speed, and angular acceleration of the door at the following times. (a) t = 0 0 = 4.90 rad W = 9.8 rad/s = 4.2 Calculus methods can be used to determine the velocity and acceleration from O(t). rad/s2 α...
The angular position of a swinging door is described by q = 5.00 + 10.0t + 2.00t2 rad. Determine the angular position, angular speed and angular acceleration of the door at 3.00 s. 53.0°, 22.0 rad/s, 4.00 rad/s2 37.0°, 22.0 rad/s, 4.00 rad/s2 53.0°, 42.0 rad/s, 4.00 rad/s2 53.0°, 34.0 rad/s, 4.00 rad/s2 53.0°, 22.0 rad/s, 6.00 rad/s2
The angular position of a swinging door is described by 9 = 5.00 + 10.0t + 2.00t2 rad. Determine the angular position, angular speed and angular acceleration of the door at 0.750 s. 17.0°, 13.0 rad/s, 4.00 rad/s2 13.6°, 13.0 rad/s, 4.00 rad/s2 13.6°, 2.87 rad/s, 4.00 rad/s2 13.6°, 13.0 rad/s, 2.00 rad/s2 13.6°, 11.5 rad/s, 4.00 rad/s2
The angular position of a swinging door is described by 9 = 5.00 + 10.0t + 2.00f rad. Determine the angular position, angular speed and angular acceleration of the door at 0.750 s. 17.0°, 13.0 rad/s, 4.00 rad/s2 13.6°, 13.0 rad/s, 4.00 rad/s2 13.6°, 2.87 rad/s, 4.00 rad/s2 13.6°, 13.0 rad/s, 2.00 rad/s2 13.6°, 11.5 rad/s, 4.00 rad/s2
need help please The angular position of a swinging door is described by q = 5.00 + 10.0t + 2.002 rad. Determine the angular position, angular speed and angular acceleration of the door at 0.750 s. O 17.0°, 13.0 rad/s, 4.00 rad/s2 13.6°, 13.0 rad/s, 4.00 rad/s2 13.6°, 2.87 rad/s, 4.00 rad/s2 13.6°, 13.0 rad/s, 2.00 rad/s2 13.6°, 11.5 rad/s, 4.00 rad/s2
- 5.05 +10,37 +2.0 , where is in radians and is in seconds. Determine the angular position, angular During a certain time interval, the angular position of a swinging door is described by speed, and angular acceleration of the door at the following times. (a) to rad rad/s rad/s
The angular position of a point on the rim of a rotating wheel is given by θ = 6.0t - 2.0t2 + t3, where θ is in radians and t is given in seconds. (a) What is the angular velocity at t = 2 s? rad/s (b)What is the angular velocity at t = 4.0 s? rad/s (c) What is the average angular acceleration for the time interval that begins at t = 2 s and ends at t =...
The angular position of a point on the rim of a rotating wheel is given by θ = 8.08t - 3.15t2 + 3.11t3, where θ is in radians and t is in seconds. What are the angular velocities at (a) t = 2.19 s and (b) t = 6.58 s? (c) What is the average angular acceleration for the time interval that begins at t = 2.19 s and ends at t = 6.58 s? What are the instantaneous angular accelerations at (d) the beginning and (e) the end of this time interval?