A force is needed to change an object’s state of motion.

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Presentation transcript:

An object in mechanical equilibrium is stable, without changes in motion.

A force is needed to change an object’s state of motion.

A force is a push or a pull. Net Force A force is a push or a pull. The combination of all forces acting on an object is called the net force. The net force on an object changes its motion. Unit: Newton, abbreviated N.

2.1 Force Net Force The net force depends on the magnitudes and directions of the applied forces.

2.1 Force Net Force The net force depends on the magnitudes and directions of the applied forces.

2.1 Force Net Force The net force depends on the magnitudes and directions of the applied forces.

2.1 Force Net Force The net force depends on the magnitudes and directions of the applied forces.

2.1 Force Net Force The net force depends on the magnitudes and directions of the applied forces.

2.1 Force Net Force The net force depends on the magnitudes and directions of the applied forces.

A stretched spring is under a “stretching force” called tension. Tension and Weight A stretched spring is under a “stretching force” called tension. Pounds and Newtons are units of weight. Weight is the force of gravity on an object’s mass.

2.1 Force Tension and Weight tension force acting upward weight acting downward The two forces on the bag are equal and opposite. The net force on the bag is zero, so it remains at rest.

2.1 Force Force Vectors A vector is an arrow that represents the magnitude and direction of a quantity. A vector quantity needs both magnitude and direction for a complete description. Force is an example of a vector quantity. A scalar quantity can be described by magnitude only and has no direction. Time, area, and volume are scalar quantities.

How can you change an object’s state of motion? 2.1 Force How can you change an object’s state of motion?

You can express the equilibrium rule mathematically as: 2.2 Mechanical Equilibrium You can express the equilibrium rule mathematically as: F = 0

2.2 Mechanical Equilibrium Mechanical equilibrium is a state wherein no physical changes occur. (no change in motion) Whenever the net force on an object is zero, the object is in mechanical equilibrium This is known as the equilibrium rule.

2.2 Mechanical Equilibrium The  symbol stands for “the sum of.” F stands for “forces.” The vector sum equals zero.

2.2 Mechanical Equilibrium The sum of the upward vectors equals the sum of the downward vectors. F = 0, and the scaffold is in equilibrium.

2.2 Mechanical Equilibrium The sum of the upward vectors equals the sum of the downward vectors. F = 0, and the scaffold is in equilibrium.

2.2 Mechanical Equilibrium The sum of the upward vectors equals the sum of the downward vectors. F = 0, and the scaffold is in equilibrium.

2.2 Mechanical Equilibrium The sum of the upward vectors equals the sum of the downward vectors. F = 0, and the scaffold is in equilibrium.

2.2 Mechanical Equilibrium think! If the gymnast hangs with her weight evenly divided between the two rings, how would scale readings in both supporting ropes compare with her weight? Suppose she hangs with slightly more of her weight supported by the left ring. How would a scale on the right read?

2.2 Mechanical Equilibrium think! Answer: In the first case, the reading on each scale will be half her weight. In the second case, when more of her weight is supported by the left ring, the reading on the right reduces to less than half her weight. The sum of the scale readings always equals her weight.

How can you express the equilibrium rule mathematically? 2.2 Mechanical Equilibrium How can you express the equilibrium rule mathematically?

2.3 Support/Normal Force For an object at rest on a horizontal surface, the support force/normal force must equal the object’s weight.

The two forces add mathematically to zero. 2.3 Support Force The upward force that balances the weight of an object on a surface is called the support force. A support force is often called the normal force. The two forces add mathematically to zero. Another way to say the net force on the book is zero is F = 0.

2.3 Support Force think! What is the net force on a bathroom scale when a 110-pound person stands on it?

2.3 Support Force think! Answer: Zero–the scale is at rest. The scale reads the support force, not the net force.

2.3 Support Force think! Suppose you stand on two bathroom scales with your weight evenly distributed between the two scales. What is the reading on each of the scales? What happens when you stand with more of your weight on one foot than the other?

2.3 Support Force think! Answer: In the first case, the reading on each scale is half your weight. In the second case, if you lean more on one scale than the other, more than half your weight will be read on that scale but less than half on the other. The total support force adds up to your weight.

2.3 Support Force For an object at rest on a horizontal surface, what is the support/normal force equal to?

2.4 Equilibrium for Moving Objects Objects at rest are said to be in static equilibrium. Objects moving at constant speed in a straight-line path are said to be in dynamic equilibrium.

F = 0 2.4 Equilibrium for Moving Objects If the desk moves steadily at constant speed, without change in its motion, it is in Dynamic equilibrium. F = 0

2.4 Equilibrium for Moving Objects think! An airplane flies horizontally at constant speed in a straight-line direction. Its state of motion is unchanging. In other words, it is in equilibrium. Two horizontal forces act on the plane. One is the thrust of the propeller that pulls it forward. The other is the force of air resistance (air friction) that acts in the opposite direction. Which force is greater?

2.4 Equilibrium for Moving Objects think! Answer: Neither, for both forces have the same strength. Call the thrust positive. Then the air resistance is negative. Since the plane is in equilibrium, the two forces combine to equal zero.

How are static and dynamic equilibrium different? 2.4 Equilibrium for Moving Objects How are static and dynamic equilibrium different?

Assessment Questions When you hold a rock in your hand at rest, the forces on the rock are mainly due to gravity. are mainly due to the upward push of your hand. cancel to zero. don’t act unless the rock is dropped.

Assessment Questions When you hold a rock in your hand at rest, the forces on the rock are mainly due to gravity. are mainly due to the upward push of your hand. cancel to zero. don’t act unless the rock is dropped. Answer: C

Assessment Questions Burl and Paul have combined weights of 1300 N. The tensions in the supporting ropes that support the scaffold they stand on add to 1700 N. The weight of the scaffold itself must be 400 N. 500 N. 600 N. 3000 N.

Assessment Questions Burl and Paul have combined weights of 1300 N. The tensions in the supporting ropes that support the scaffold they stand on add to 1700 N. The weight of the scaffold itself must be 400 N. 500 N. 600 N. 3000 N. Answer: A

Assessment Questions Harry gives his little sister a piggyback ride. Harry weighs 400 N and his little sister weighs 200 N. The support force supplied by the floor must be 200 N. 400 N. 600 N. more than 600 N.

Assessment Questions Harry gives his little sister a piggyback ride. Harry weighs 400 N and his little sister weighs 200 N. The support force supplied by the floor must be 200 N. 400 N. 600 N. more than 600 N. Answer: C

Assessment Questions When a desk is horizontally pushed across a floor at a steady speed in a straight-line direction, the amount of friction acting on the desk is less than the pushing force. equal to the pushing force. greater than the pushing force. dependent on the speed of the sliding crate.

Assessment Questions When a desk is horizontally pushed across a floor at a steady speed in a straight-line direction, the amount of friction acting on the desk is less than the pushing force. equal to the pushing force. greater than the pushing force. dependent on the speed of the sliding crate. Answer: B

Assessment Questions When Nellie hangs at rest by a pair of ropes, the tensions in the ropes always equal her weight. always equal half her weight. depend on the angle of the ropes to the vertical. are twice her weight.

Assessment Questions When Nellie hangs at rest by a pair of ropes, the tensions in the ropes always equal her weight. always equal half her weight. depend on the angle of the ropes to the vertical. are twice her weight. Answer: C