When a car accelerates forward on a level roadway, which force is responsible for this acceleration? State clearly which.

Slides:



Advertisements
Similar presentations
No Strings Attached: Normal Forces, Force Vectors, Strings, Springs and Pulleys Chapter Important Vocabulary: Normal Force Contact Force Tension.
Advertisements

AP Physics C Multiple Choice Dynamics.
Newton’s Laws of Motion and Free Body Analysis
Chapter 5 – Force and Motion I
Q5.1 A car engine is suspended from a chain linked at O to two other chains. Which of the following forces should be included in the free-body diagram.
PHYSICS 218 Final Exam Fall, 2006 STEPS __________________________________________________________________ No calculators are allowed in the test. Be sure.
Chapter 4 The Laws of Motion.
Force Scenario Solutions
Applications of Newton’s Laws
Examples and Hints for Chapter 5
Newton’s Second Law The net force on a body is equal to the product of the body’s mass and its acceleration.
Ropes and Pulleys.
Follow the same procedure as other force problems, but keep in mind: 1) Draw a free body diagram for EACH object or for each junction in a rope.
Free Body Diagrams For any complicated situation, Isolate each object;
A pendulum consisting of a ball of mass m is released from the position shown and strikes a block of mass M. The block slides a distance D before stopping.
Newton’s Laws of Motion (Applications)
Aim: How can we solve problems dealing with the Law of Conservation of Energy? HW #10 due tomorrow Do Now: A 10 kg object free falls off the top of a 100.
Physics 101: Lecture 9, Pg 1 Physics 101: Application of Newton's Laws l Review of the different types of forces discussed in Chapter 4: Gravitational,
General Physics 1, Additional questions By/ T.A. Eleyan
Newton’s Laws of Motion Problems MC Questions
T101Q7. A spring is compressed a distance of h = 9.80 cm from its relaxed position and a 2.00 kg block is put on top of it (Figure 3). What is the maximum.
Chapter 7. Newton’s Third Law
Newton’s Laws Problems
A 6. 0-kg object undergoes an acceleration of 2. 0 m/s2
Problems Chapter 4,5.
Aim: More Law of Inertia
Newton’s Laws of Motion
Physics 218: Mechanics Instructor: Dr. Tatiana Erukhimova Lectures 13, 14, 15.
AP Physics I.B Newton’s Laws of Motion. B.1 An interaction between two bodies resulting in a push or a pull is a force. Forces are of two types: contact.
Newton’s Laws of Motion
Newton’s Laws - continued Friction, Inclined Planes, N.T.L., Law of Gravitation.
SECOND LAW OF MOTION If there is a net force acting on an object, the object will have an acceleration and the object’s velocity will change. Newton's.
Applications of Newton’s Laws of Motion
PHYS16 – Lecture 10 & 11 Force and Newton’s Laws September 29 and October 1, 2010
1 Some application & Forces of Friction. 2 Example: When two objects of unequal mass are hung vertically over a frictionless pulley of negligible mass,
Wednesday, Mar. 5, 2008 PHYS , Spring 2008 Dr. Jaehoon Yu 1 PHYS 1441 – Section 002 Lecture #13 Wednesday, Mar. 5, 2008 Dr. Jaehoon Yu Static and.
Physics 101: Lecture 27, Pg 1 Forces: Equilibrium Examples Physics 101: Lecture 02 l Today’s lecture will cover Textbook Sections No LAB preflights.
Applications & Examples of Newton’s Laws. Forces are VECTORS!! Newton’s 2 nd Law: ∑F = ma ∑F = VECTOR SUM of all forces on mass m  Need VECTOR addition.
Chapter 5 THE LAWS OF MOTION. Force, net force : Force as that which causes an object to accelerate. The net force acting on an object is defined as.
Aim: More Atwood Machines Answer Key HW 6 Do Now: Draw a free-body diagram for the following frictionless inclined plane: m2m2 m1m1 M θ Mg m2m2 m1m1 M.
Newton's Laws of Motion Slide 4-19 Newton 0th Law Objects are dumb - They have no memory of the past and cannot predict the future. Objects only know what.
Chapter 5:Using Newton’s Laws: Friction, Circular Motion, Drag Forces.
Physics 111 Practice Problem Statements 04 Force and Motion I: The Laws of Motion SJ 8th Ed.: Ch. 5.1 – 5.7 Contents: 5-2E, 5-7P, 5-9E, 5-29P*, 5-31P*,
Unit 2 1D Vectors & Newton’s Laws of Motion. A. Vectors and Scalars.
AP Physics C I.B Newton’s Laws of Motion. Note: the net force is the sum of the forces acting on an object, as well as ma.
Apparent Weight The weight of an object is the force of gravity on that object. Your sensation of weight is due to contact forces supporting you. Let’s.
Multiple Object Systems 1. Analyze the system as one object. 2. Analyze each object individually. 3. Create multiple equations to solve for multiple unknowns.
Chapters 5, 6 Force and Laws of Motion. Newtonian mechanics Describes motion and interaction of objects Applicable for speeds much slower than the speed.
Physics 211 Lecture 5 Today’s Concepts: a) Free Body Diagrams
Physics 211 Lecture 5 Today’s Concepts: a) Free Body Diagrams b) Force due to strings c) Force due to springs d) Force due to gravity.
Copyright © 2008 Pearson Education, Inc., publishing as Pearson Addison-Wesley. Topics: Interacting Objects Analyzing Interacting Objects Newton’s Third.
An 7.3-kg object rests on the floor of an elevator which is accelerating downward at a rate of 1.0 m/s 2. What is the magnitude of the force the object.
PHYS 2010 Nathalie Hoffmann University of Utah
Physics and Forces Dynamics Newton’s Laws of Motion  Newton's laws are only valid in inertial reference frames:  This excludes rotating and accelerating.
Lecture 5Purdue University, Physics 2201 Lecture 05 Forces and Motion beyond 1 D Textbook Sections 3.7, 4.1 PHYSICS 220.
Solving problems when  F = ma
Chapter 4 Forces and Newton’s Laws of Motion. Newtonian mechanics Describes motion and interaction of objects Applicable for speeds much slower than the.
Aplications.
Friction.
Newton’s Third Law Reaction forces Multiple bodies problems
Q5.1 A car engine is suspended from a chain linked at O to two other chains. Which of the following forces should be included in the free-body diagram.
from rest down a plane inclined at an angle q with the horizontal.
More Friction.
Uniform Circular Motion
Forces of Friction When an object is in motion on a surface or through a viscous medium, there will be a resistance to the motion This is due to the interactions.
Chapter 4 Connected Objects.
Potential Energy Problems
Free Body Diagrams and Acceleration
ΣFy = FT - Fg = ma FT = ma + mg = m (a + g) = 5 ( ) FT
1979B2. A 10‑kg block rests initially on a table as shown in cases I and II above. The coefficient of sliding friction between the block and the table.
Presentation transcript:

When a car accelerates forward on a level roadway, which force is responsible for this acceleration? State clearly which body exerts this force, and on which body (or bodies) the force acts.

Two blocks connected by a rope of negligible mass are being dragged by a horizontal force F . Suppose that F = 68.0 N, m1 = 12.0 kg, m2 = 18.0 kg, and the coefficient of kinetic friction between each block and the surface is 0.100. Draw a free-body diagram for each block. (b) Determine the tension T and the magnitude of the acceleration of the system.

Three blocks are in contact with each other on a frictionless, horizontal surface, as in Figure P5.54. A horizontal force F is applied to m1. If m1 = 2.00 kg, m2 = 3.00 kg, m3 = 4.00 kg, and F = 18.0 N, draw a separate free-body diagram for each block and find (a) the acceleration of the blocks, (b) the resultant force on each block, and (c) the magnitudes of the contact forces between the blocks.

A bag of cement of weight 325 N hangs from three wires as suggested in Figure P5.18. Two of the wires make angles 1 = 60.0 and 2 = 25.0 with the horizontal. If the system is in equilibrium, find the tensions T1, T2, and T3 in the wires. Two of the wires make angles 1 and 2 with the horizontal. If the system is in equilibrium, show that the tension in the left-hand wire is T1 = Fg cos 2 /sin(1 + 2 )

draw a free-body diagram of a block which slides down a frictionless plane having an inclination of = 15.0° If the block starts from rest at the top and the length of the incline is 2.00 m, find (a) the acceleration of the block and (b) its speed when it reaches the bottom of the incline.

A block of mass 3.00 kg is pushed up against a wall by a force P that makes a 50.0 angle with the horizontal as shown in Figure P5.46. The coefficient of static friction between the block and the wall is 0.250. Determine the possible values for the magnitude of P that allow the block to remain stationary.

A 5.00-kg object placed on a frictionless, horizontal table is connected to a cable that passes over a pulley and then is fastened to a hanging 9.00-kg object,. Draw free-body diagrams of both objects. Find the acceleration of the two objects and the tension in the string.

Two objects are connected by a light string that passes over a frictionless pulley, as in Figure P5.26. Draw free-body diagrams of both objects. If the incline is frictionless and if m1 = 2.00 kg, m2 = 6.00 kg, and = 55.0°, find (a) the accelerations of the objects, (b) the tension in the string, and (c) the speed of each object 2.00 s after being released from rest.

Three objects are connected on the table as shown Three objects are connected on the table as shown. The table is rough and has a coefficient of kinetic friction of 0.350. The objects have masses 4.00 kg, 1.00 kg and 2.00 kg, as shown, and the pulleys are frictionless. Draw free-body diagrams of each of the objects. (a) Determine the acceleration of each object and their directions. (b) Determine the tensions in the two cords.

An inventive child named Pat wants to reach an apple in a tree without climbing the tree. Sitting in a chair connected to a rope that passes over a frictionless pulley , Pat pulls on the loose end of the rope with such a force that the spring scale reads 250 N. Pat's true weight is 320 N, and the chair weighs 160 N. (a) Draw free-body diagrams for Pat and the chair considered as separate systems, and another diagram for Pat and the chair considered as one system. (b) Show that the acceleration of the system is upward and find its magnitude. (c) Find the force Pat exerts on the chair.

An object of mass M is held in place by an applied force F and a pulley system. The pulleys are massless and frictionless. Find (a) the tension in each section of rope, T1, T2, T3, T4, and T5 and (b) the magnitude of F. Suggestion: Draw a free-body diagram for each pulley.

A body of mass m is suspended from a spring with spring constant k in configuration (a) and the spring is stretched 0.1m . If two identical bodies of mass m/ 2 are suspended from a spring with the same spring constant k in configuration (b), how much will the spring stretch? Explain your answer.