Chapter 8: Motion in Circles
... The mass of the moon is 7.36 × 1022 kg. The radius of the moon is 1.74 × 106 m. Use the equation of universal gravitation to calculate the weight of a 90 kg astronaut on the surface of the moon. ...
... The mass of the moon is 7.36 × 1022 kg. The radius of the moon is 1.74 × 106 m. Use the equation of universal gravitation to calculate the weight of a 90 kg astronaut on the surface of the moon. ...
Equilibrium Workbook
... 1. Equilibrium occurs when an object does not accelerate. This means that the object must have ____________velocity. Often that velocity is zero. There are two ways that an object can accelerate. ...
... 1. Equilibrium occurs when an object does not accelerate. This means that the object must have ____________velocity. Often that velocity is zero. There are two ways that an object can accelerate. ...
Magnetic Force on a current-carrying Wire
... conventional right-hand rule. The direction of n̂ is given by curling the fingers in the direction of the current and the thumb pointing in the direction of n̂ . ...
... conventional right-hand rule. The direction of n̂ is given by curling the fingers in the direction of the current and the thumb pointing in the direction of n̂ . ...
Skill Sheet 7.1A Adding Displacement Vectors
... triangle. For example, suppose you need to know the distance represented by the displacement vector (4,3)m. If you walked east 4 meters then north 3 meters, you would walk a total of 7 meters. This is a distance, but it is not the distance specified by the vector, or the shortest way to go. The vect ...
... triangle. For example, suppose you need to know the distance represented by the displacement vector (4,3)m. If you walked east 4 meters then north 3 meters, you would walk a total of 7 meters. This is a distance, but it is not the distance specified by the vector, or the shortest way to go. The vect ...
Rigid Body Simulation (1)
... τ(t ) τi (t ) (ri (t ) x(t )) Fi (t ) Tells us about the force distribution over the object ...
... τ(t ) τi (t ) (ri (t ) x(t )) Fi (t ) Tells us about the force distribution over the object ...
APRotMotionHW2010.29.. - Jaclyn Kuspiel Murray
... A "swing" ride at a carnival consists of chairs that are swung in a circle by 12.0-m cables attached to a vertical rotating pole, as the drawing shows. ( = 62.0°) Suppose the total mass of a chair and its occupant is 198 kg. ...
... A "swing" ride at a carnival consists of chairs that are swung in a circle by 12.0-m cables attached to a vertical rotating pole, as the drawing shows. ( = 62.0°) Suppose the total mass of a chair and its occupant is 198 kg. ...
AP PHYSICS C: MECHANICS
... Compare the rotational inertia of various shaped objects, and how it is affected by changes in the object’s dimensions. State and apply the parallel-axis theorem. Determine the magnitude and direction of torque on a rigid object. Apply Newton’s Second Law to rotational motion, relating torque, momen ...
... Compare the rotational inertia of various shaped objects, and how it is affected by changes in the object’s dimensions. State and apply the parallel-axis theorem. Determine the magnitude and direction of torque on a rigid object. Apply Newton’s Second Law to rotational motion, relating torque, momen ...
Relationships between linear and angular motion Examples
... • Radial acceleration (aR) - the linear acceleration that serves to describe the change in direction of an object following a curved path. – Radial acceleration is a linear quantity – It is always directed inward, toward the center of a curved path. ...
... • Radial acceleration (aR) - the linear acceleration that serves to describe the change in direction of an object following a curved path. – Radial acceleration is a linear quantity – It is always directed inward, toward the center of a curved path. ...
