Dynamics Worksheet Feb. 21, 2008
									
... 1) A rocket moves through empty space in a straight line with constant speed. It is far from the gravitational effect of any star or planet. Under these conditions, the force that must be applied to the rocket in order to sustain its motion is 1) _______ A) equal to its mass. B) equal to its weight. ...
                        	... 1) A rocket moves through empty space in a straight line with constant speed. It is far from the gravitational effect of any star or planet. Under these conditions, the force that must be applied to the rocket in order to sustain its motion is 1) _______ A) equal to its mass. B) equal to its weight. ...
									Newton`s Laws of Gravity and Orbits https://phet.colorado.edu/en
									
... b. The Gravity force vectors are (greater than, less than, equal to) the velocity vector. c. Adjust the velocity by sliding the arrow to be smaller and larger. Draw the path of the Earth with less velocity and with more velocity. ...
                        	... b. The Gravity force vectors are (greater than, less than, equal to) the velocity vector. c. Adjust the velocity by sliding the arrow to be smaller and larger. Draw the path of the Earth with less velocity and with more velocity. ...
									Sample Questions
									
... B) the shortest distance from the axis of rotation to the line of action of the force C) the perpendicular distance from the fulcrum to the line of action of the force D) two of the above are true E) none of the above are true Answer: D 7. Which of the following statements regarding levers are true ...
                        	... B) the shortest distance from the axis of rotation to the line of action of the force C) the perpendicular distance from the fulcrum to the line of action of the force D) two of the above are true E) none of the above are true Answer: D 7. Which of the following statements regarding levers are true ...
									Gravitation
									
... Galileo was the first who recognize the fact that all bodies, irrespective of their masses, fall towards the earth with a constant acceleration. The value of acceleration due to gravity obtained by Galileo is close to the more accurate value obtained later. Kepler who formulated three laws known ...
                        	... Galileo was the first who recognize the fact that all bodies, irrespective of their masses, fall towards the earth with a constant acceleration. The value of acceleration due to gravity obtained by Galileo is close to the more accurate value obtained later. Kepler who formulated three laws known ...
									Blank Jeopardy - prettygoodphysics
									
... ends, is placed in a uniform electric field E as shown above. The rod experiences a (A) net force to the left and a clockwise rotation (B) net force to the left and a counterclockwise rotation (C) net force to the right and a clockwise rotation (D) net force to the right and a counterclockwise rotat ...
                        	... ends, is placed in a uniform electric field E as shown above. The rod experiences a (A) net force to the left and a clockwise rotation (B) net force to the left and a counterclockwise rotation (C) net force to the right and a clockwise rotation (D) net force to the right and a counterclockwise rotat ...
									Rotational Equilibrium and Dynamics
									
... solid sphere, a solid disk, and a thin cylindrical shell (hoop) by releasing them from rest at the top of an inclined plane of height h. In what order will the objects reach the bottom of the incline? A) B) C) D) ...
                        	... solid sphere, a solid disk, and a thin cylindrical shell (hoop) by releasing them from rest at the top of an inclined plane of height h. In what order will the objects reach the bottom of the incline? A) B) C) D) ...
									Torque - Liberty High School
									
... pull. Joe scoffs at Sally and says “your Labrador Retriever exerts more gravitational pull on your body than the planet Jupiter does”. Is Joe correct? (Assume a 100-lb Lab 1.0 meter away, and Jupiter at its farthest distance from Earth. Earth orbits the sun at a distance of 1.496x1011 m, Jupiter at ...
                        	... pull. Joe scoffs at Sally and says “your Labrador Retriever exerts more gravitational pull on your body than the planet Jupiter does”. Is Joe correct? (Assume a 100-lb Lab 1.0 meter away, and Jupiter at its farthest distance from Earth. Earth orbits the sun at a distance of 1.496x1011 m, Jupiter at ...
									AP® Physics C 1994 Free response Questions The materials
									
... 1994E2. One of the space shuttle missions attempted to perform an experiment in orbit using a tethered satellite. The satellite was to be released and allowed to rise to a height of 20 kilometers above the shuttle. The tether was a 20-kilometer copper-core wire, thin and light, but extremely strong ...
                        	... 1994E2. One of the space shuttle missions attempted to perform an experiment in orbit using a tethered satellite. The satellite was to be released and allowed to rise to a height of 20 kilometers above the shuttle. The tether was a 20-kilometer copper-core wire, thin and light, but extremely strong ...
									Phy Paper A - tec.edu.pk
									
... 1). A force of 20N is applied at the edge of a wheel of radius 20cm.The torque acting on the wheel will be: a). 8 b). 20 c). 10 d). 4 2). A body is said to be in a state of neutral equilibrium if its center of gravity is; a). Moved below the point of suspension b). Moved above the point of suspensio ...
                        	... 1). A force of 20N is applied at the edge of a wheel of radius 20cm.The torque acting on the wheel will be: a). 8 b). 20 c). 10 d). 4 2). A body is said to be in a state of neutral equilibrium if its center of gravity is; a). Moved below the point of suspension b). Moved above the point of suspensio ...
									REVISION: NEWTON`S LAWS 25 MARCH 2014 Lesson Description
									
... Calculate the magnitude of the force between a person with a mass of 100 kg and a person of mass 75 kg if they are 0,5 m apart. ...
                        	... Calculate the magnitude of the force between a person with a mass of 100 kg and a person of mass 75 kg if they are 0,5 m apart. ...
									12 Equilibrium in Chemical Reactions
									
... A boy stands on a scale in a lift. The scale registers a reading of 588 N when the lift is stationary. The lift now starts moving. At one instant during its motion, the scale registers a reading of 600 N. Which ONE of the following CORRECTLY describes the motion of the lift at this instant? The lift ...
                        	... A boy stands on a scale in a lift. The scale registers a reading of 588 N when the lift is stationary. The lift now starts moving. At one instant during its motion, the scale registers a reading of 600 N. Which ONE of the following CORRECTLY describes the motion of the lift at this instant? The lift ...
									Announcements Torque Examples of Lever Arm Example: Pedaling
									
... a big role in astronomy, because it relates tangential speed (or orbital speed) to radius (or orbital distance). • Formation of stars, planetary systems, and galaxies • Moon’s orbit around the Earth ...
                        	... a big role in astronomy, because it relates tangential speed (or orbital speed) to radius (or orbital distance). • Formation of stars, planetary systems, and galaxies • Moon’s orbit around the Earth ...
									Circular Motion
									
... Gravitational force is the mutual force of attraction between particles of matter. Orbiting objects are in free fall- Newton observed that if an object were projected at just the right speed, the object would fall down toward Earth in just the same way that Earth curved out from under it. So, it wou ...
                        	... Gravitational force is the mutual force of attraction between particles of matter. Orbiting objects are in free fall- Newton observed that if an object were projected at just the right speed, the object would fall down toward Earth in just the same way that Earth curved out from under it. So, it wou ...
									Tue Sep 21
									
... Four identical particles of mass 0.50 kg each are placed at the vertices of a 2.0 m 2.0 m square and held there by four massless rods, which form the sides of the square. What is the rotational inertia of this rigid body about an axis that (a) passes through the center of mass, the midpoints of oppo ...
                        	... Four identical particles of mass 0.50 kg each are placed at the vertices of a 2.0 m 2.0 m square and held there by four massless rods, which form the sides of the square. What is the rotational inertia of this rigid body about an axis that (a) passes through the center of mass, the midpoints of oppo ...
									A two dimensional back model
									
... Resolving the 350 N vertical force along the spinal axis and normal to the spinal axis, the two components are 287 N and 201 N, respectively. Similarly, resolving the 225 N vertical force along the spinal axis and normal to the spinal axis, the two components are 184 N and 129 N, respectively. Then, ...
                        	... Resolving the 350 N vertical force along the spinal axis and normal to the spinal axis, the two components are 287 N and 201 N, respectively. Similarly, resolving the 225 N vertical force along the spinal axis and normal to the spinal axis, the two components are 184 N and 129 N, respectively. Then, ...
									Universal Law of Gravitation
									
... On earth, the effects of these forces on ourselves or on the objects we use daily are too small to be of any consequence. The exceptions are the forces produced by the earth’s gravitation on all the bodies, including ourselves, that are in its immediate vicinity. This force, called weight, acting on ...
                        	... On earth, the effects of these forces on ourselves or on the objects we use daily are too small to be of any consequence. The exceptions are the forces produced by the earth’s gravitation on all the bodies, including ourselves, that are in its immediate vicinity. This force, called weight, acting on ...
									Chapter-9 Rotational Dynamics
									
... specifies that it be tightened to a torque that has a magnitude of 45 N.m. Using the data in the drawing, determine the magnitude F of the force that you must exert on the wrench. ...
                        	... specifies that it be tightened to a torque that has a magnitude of 45 N.m. Using the data in the drawing, determine the magnitude F of the force that you must exert on the wrench. ...
									lecture9.1
									
... 2.Draw a free-body diagram that shows all the external forces acting on the object. 3.Choose a convenient set of x, y axes and resolve all forces into components that lie along these axes. 4.Apply the equations that specify the balance of forces at equilibrium: SFx = 0 and SFy = 0. 5.Select a conven ...
                        	... 2.Draw a free-body diagram that shows all the external forces acting on the object. 3.Choose a convenient set of x, y axes and resolve all forces into components that lie along these axes. 4.Apply the equations that specify the balance of forces at equilibrium: SFx = 0 and SFy = 0. 5.Select a conven ...
									Force Vectors - Rutgers Physics
									
... force and its direction. (The masses and angles have been chosen to make this easy.) Second, add the vectors on the diagram and draw the vector of the balancing force. Take the direction of the 0° pulley to be the x-axis and the 90° direction to be the y-axis. How well do your two calculations agree ...
                        	... force and its direction. (The masses and angles have been chosen to make this easy.) Second, add the vectors on the diagram and draw the vector of the balancing force. Take the direction of the 0° pulley to be the x-axis and the 90° direction to be the y-axis. How well do your two calculations agree ...
									Notes intro to Uniform Circular Motion
									
... – Is the velocity constant? – Is there acceleration? ( what are the ways an object can accelerate? Tricky tricky!) – What direction is the net force acting on the object? ...
                        	... – Is the velocity constant? – Is there acceleration? ( what are the ways an object can accelerate? Tricky tricky!) – What direction is the net force acting on the object? ...
									Particle F=ma: Introduction and Straight Line Motion
									
... 1. A pen or pencil. Easy, right? Small mass = small force. 2. A planner or small paperback book. More force req’d. 3. A large textbook, like a calculus book. Very difficult to shake this rapidly, especially with one hand. Even with two hands it is hard, because you cannot develop enough grip force. ...
                        	... 1. A pen or pencil. Easy, right? Small mass = small force. 2. A planner or small paperback book. More force req’d. 3. A large textbook, like a calculus book. Very difficult to shake this rapidly, especially with one hand. Even with two hands it is hard, because you cannot develop enough grip force. ...
									rotational inertia
									
... – Without centripetal forces the objects would continue to move straight ahead tangent to the circular path. ...
                        	... – Without centripetal forces the objects would continue to move straight ahead tangent to the circular path. ...
									Document
									
... The person described in the figure weighs 700 Newtons and is 170 centimeters tall. He is subjected to the gravitational forces and the ground reaction forces F1 and F2 . Considering that F1 has the following components: F1z  500 N ...
                        	... The person described in the figure weighs 700 Newtons and is 170 centimeters tall. He is subjected to the gravitational forces and the ground reaction forces F1 and F2 . Considering that F1 has the following components: F1z  500 N ...
Roche limit
The Roche limit (pronounced /ʁoʃ/ in IPA, similar to the sound of rosh), sometimes referred to as the Roche radius, is the distance within which a celestial body, held together only by its own gravity, will disintegrate due to a second celestial body's tidal forces exceeding the first body's gravitational self-attraction. Inside the Roche limit, orbiting material disperses and forms rings whereas outside the limit material tends to coalesce. The term is named after Édouard Roche, who is the French astronomer who first calculated this theoretical limit in 1848.