Ps 1: Conceptual questions for kinematics of oscillatory motion
July 10, 2011 Leave a comment
by Quirino Sugon Jr.
Oscillatory Motion. Choose a word or phrase inside the parenthesis that makes the statement true. Write your answer on the space provided before each number.
- A particle is undergoing an vertical oscillation at a point labeled as the origin. The particle is at the origin at t = 0, moves to its highest point at t = 2 s, goes back to the origin at t = 4 s, goes to its lowest point at 6 s, and goes back to the origin at 8 s. The period of oscillation of the pendulum is (2 s, 4 s, 8 s),
- The angular frequency of the pendulum is
s.
- The frequency of oscillation is (0.5, 0.25, 0.125) Hz.
- If the highest point is 0.1 m from the origin, then the amplitude of oscillation is (0.1 m, 0.2 m)
- Assume that positive y-axis points (downward, upward).
- At its highest point, the position of the particle is (negative, zero, positive),
- its velocity is (negative, zero, positive),
- and its acceleration is (negative, zero, positive)
- At its lowest point, the position of the particle is (negative, zero, positive),
- its velocity is (negative, zero, positive),
- and its (acceleration is (negative, zero, positive).
- When the particle is about to go up starting from the origin, the position of the particle is (negative, zero, positive),
- its velocity is (negative, zero, positive),
- and its acceleration is (negative zero, positive)
- When the particle is about to to go down starting from the origin, the position of the particle is (negative, zero, positive)
- its velocity is (negative, zero, positive)
- and its acceleration is (negative, zero, positive).
- If we plot the vertical position of the particle as a function of time, the graph is a (cosine, sine, -cosine, -sine) function.
- Using this result in (18), the graph of the velocity vs time is a (cosine, sine, -cosine, -sine) function
- and the graph of the acceleration vs time is a (cosine, sine, -cosine, -sine) function.
- The ratio of the amplitudes of velocity and position functions is (half, same as, double, square of) the angular velocity.
- The ratio of the amplitudes of acceleration and position is (half, same as, double, square of) the angular velocity.


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