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A pendulum consists of a 1.0 kg ball fastened to the end of a 80-meter-long length...
Hi, please answer the question. Thank You!! A pendulum consists of a 2.0 kg ball fastened...
Hi, please answer the
question. Thank You!!
A pendulum consists of a 2.0 kg ball fastened to the end of a 80-meter-long length of strong wire. We set it oscillating back and forth with an angular amplitude 0.13 radians. (A) What is the period of oscillation? (B) What is the maximum speed of the ball? (C) What is the total energy of the system? (Note: you may assume that gravitational PE is zero at the bottom of the swing.) seconds....
A pendulum consists of a 5.0 kg ball fastened to the end of a 50-meter-long length...
A pendulum consists of a 5.0 kg ball fastened to the end of a 50-meter-long length of strong wire. We set it oscillating back and forth with an angular amplitude 0.08 radians . (A) What is the period of oscillation? (B) What is the maximum speed of the ball? (C) What is the total energy of the system?
Q2) A simple pendulum consists of a ball of mass 4.0 kg attached to the ceiling...
Q2) A simple pendulum consists of a ball of mass 4.0 kg attached to the ceiling by a very light wire 3 of length 2.0 m. Att from rest. 0s, the pendulum is displaced to the right by an angle of 8 and released a) What is the period of oscillation? rn b) What is the magnitude of the force on the ball tangential or perpendicular) to the string at t os c) What is the maximum speed of the...
(1 point) Suppose a pendulum of length L meters makes an angle of θ radians with the vertical, as n the figure t can be...
(1 point) Suppose a pendulum of length L meters makes an angle of θ radians with the vertical, as n the figure t can be shown that as a function of time, θ satisfies the differential equation d20 + sin θ-0, 9.8 m/s2 is the acceleration due to gravity For θ near zero we can use the linear approximation sine where g to get a linear di erential equa on d20 9 0 dt2 L Use the linear differential equation...
A2 meter long pendulum with a bob (the mass at the end of the pendulum) that...
A2 meter long pendulum with a bob (the mass at the end of the pendulum) that is 3 kg in mass is pulled back by 20° and released from rest. It then swing down to the lowest position with some speed vf. 20° 2 m 3 kg Question 1 1 pts When released, what happens to the potential energy of the bob? O it does not change 0 O it goes up O it goes down Question 2 1 pts...
A pendulum consists of a string of length L and a mass m hung at one...
A pendulum consists of a string of length L and a mass m hung at one end and the mass oscillates along a circular arc. Part a) Familiarize yourself with the derivation of omega = Squareroot g/L to hold. i) Explain succinctly how the angular frequency of oscillation omega = Squareroot g/L comes about from Newton's Law, where g is the gravitational acceleration. ii) One assumption required is the small angle approximation: sin theta = theta and cos theta =...
1) After landing on an unfamiliar planet, a space explorer constructs a simple pendulum of length...
1) After landing on an unfamiliar planet, a space explorer constructs a simple pendulum of length 54.0 cm . The explorer finds that the pendulum completes 106 full swing cycles in a time of 143 s .What is the magnitude of the gravitational acceleration on this planet? 2) An ultrasonic transducer, of the type used in medical ultrasound imaging, is a very thin disk ( m = 0.13 g ) driven back and forth in SHM at 1.0MHz by an...
(1 point) Suppose a pendulum with length L (meters) has angle 0 (radians) from the vertical. It can be shown that 0 as...
(1 point) Suppose a pendulum with length L (meters) has angle 0 (radians) from the vertical. It can be shown that 0 as a function of time satisfies the differential equation: d20 + -sin 0 = 0 dt2 L where g = 9.8 m/sec/sec is the acceleration due to gravity. For small values of 0 we can use the approximation sin(0) ~ 0, and with that substitution, the differential equation becomes linear A. Determine the equation of motion of a...
(10 points) Suppose a pendulum with length L (meters) has angle (radians) from the vertical. It...
(10 points) Suppose a pendulum with length L (meters) has angle (radians) from the vertical. It can be shown that e as a function of time satisfies the differential equation: de 8 + -sin 0 = 0 dt2 L where g = 9.8 m/sec/sec is the acceleration due to gravity. For small values of we can use the approximation sin(0) - 0, and with that substitution, the differential equation becomes linear. A. Determine the equation of motion of a pendulum...
2. A simple pendulum consists of a ball connected to one end of a thin copper...
2. A simple pendulum consists of a ball connected to one end of a thin copper wire. The period of the pendulum is 2.0000s at 23.2°C. The temperature then rises to 163.2°C and the wire expands. The coefficient of linear thermal expansion for copper is 16.5x10-6/K. a. Calculate the length of the wire. b. Determine the final length of the wire. c. What is the period of the heated pendulum?
Hi, please answer the
question. Thank You!!
A pendulum consists of a 2.0 kg ball fastened to the end of a 80-meter-long length of strong wire. We set it oscillating back and forth with an angular amplitude 0.13 radians. (A) What is the period of oscillation? (B) What is the maximum speed of the ball? (C) What is the total energy of the system? (Note: you may assume that gravitational PE is zero at the bottom of the swing.) seconds....
Q2) A simple pendulum consists of a ball of mass 4.0 kg attached to the ceiling by a very light wire 3 of length 2.0 m. Att from rest. 0s, the pendulum is displaced to the right by an angle of 8 and released a) What is the period of oscillation? rn b) What is the magnitude of the force on the ball tangential or perpendicular) to the string at t os c) What is the maximum speed of the...
(1 point) Suppose a pendulum of length L meters makes an angle of θ radians with the vertical, as n the figure t can be shown that as a function of time, θ satisfies the differential equation d20 + sin θ-0, 9.8 m/s2 is the acceleration due to gravity For θ near zero we can use the linear approximation sine where g to get a linear di erential equa on d20 9 0 dt2 L Use the linear differential equation...
A2 meter long pendulum with a bob (the mass at the end of the pendulum) that is 3 kg in mass is pulled back by 20° and released from rest. It then swing down to the lowest position with some speed vf. 20° 2 m 3 kg Question 1 1 pts When released, what happens to the potential energy of the bob? O it does not change 0 O it goes up O it goes down Question 2 1 pts...
A pendulum consists of a string of length L and a mass m hung at one end and the mass oscillates along a circular arc. Part a) Familiarize yourself with the derivation of omega = Squareroot g/L to hold. i) Explain succinctly how the angular frequency of oscillation omega = Squareroot g/L comes about from Newton's Law, where g is the gravitational acceleration. ii) One assumption required is the small angle approximation: sin theta = theta and cos theta =...
(1 point) Suppose a pendulum with length L (meters) has angle 0 (radians) from the vertical. It can be shown that 0 as a function of time satisfies the differential equation: d20 + -sin 0 = 0 dt2 L where g = 9.8 m/sec/sec is the acceleration due to gravity. For small values of 0 we can use the approximation sin(0) ~ 0, and with that substitution, the differential equation becomes linear A. Determine the equation of motion of a...
(10 points) Suppose a pendulum with length L (meters) has angle (radians) from the vertical. It can be shown that e as a function of time satisfies the differential equation: de 8 + -sin 0 = 0 dt2 L where g = 9.8 m/sec/sec is the acceleration due to gravity. For small values of we can use the approximation sin(0) - 0, and with that substitution, the differential equation becomes linear. A. Determine the equation of motion of a pendulum...
2. A simple pendulum consists of a ball connected to one end of a thin copper wire. The period of the pendulum is 2.0000s at 23.2°C. The temperature then rises to 163.2°C and the wire expands. The coefficient of linear thermal expansion for copper is 16.5x10-6/K. a. Calculate the length of the wire. b. Determine the final length of the wire. c. What is the period of the heated pendulum?
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