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PhysicsGrade 12en

⚡ Newton's Laws and Free-Body Diagrams

Master the application of Newton's three laws of motion and the construction of free-body diagrams to solve complex force problems. **What you'll learn:** - Apply Newton's first, second, and third laws to predict motion and equilibrium - Construct accurate free-body diagrams for objects under multiple forces - Resolve forces into components and calculate net force - Distinguish between static and kinetic friction in real-world scenarios - Solve multi-body problems involving tension, normal forces, and applied forces

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  1. Question 1

    A book rests on a horizontal table. Which of the following correctly describes the forces acting on the book using Newton's third law?

  2. Question 2

    An object moving at constant velocity in a straight line must have a net force of zero acting upon it.

  3. Question 3

    Newton's second law states that the net force on an object equals ___, which can be written as the equation Fnet=maF_{net} = ma.

  4. Question 4

    A 5.0 kg block is pulled across a horizontal surface by a rope at an angle of 30°30° above the horizontal. The applied force in the rope is 20 N. Assuming the coefficient of kinetic friction is 0.15 and g=10 m/s2g = 10 \ \text{m/s}^2, what is the magnitude of the normal force?

  5. Question 5

    When drawing a free-body diagram, action–reaction pairs should both be included on the same diagram for the object being analyzed.

  6. Question 6

    Two blocks are in contact on a frictionless horizontal surface. Block A (mass mA=3 kgm_A = 3 \ \text{kg}) is pushed by a force of 12 N, and block B (mass mB=2 kgm_B = 2 \ \text{kg}) is in contact behind it. The acceleration of the system is ___ m/s2\text{m/s}^2, and the contact force between the blocks is ___ N.

  7. Question 7

    A 2.0 kg block hangs from a rope attached to the ceiling. The rope has a breaking strength of 30 N. If the block is pulled upward with an acceleration of 5.0 m/s25.0 \ \text{m/s}^2, what is the tension in the rope? (Use g=10 m/s2g = 10 \ \text{m/s}^2.)

  8. Question 8

    A car moving around a flat circular track at constant speed experiences zero acceleration because its speed is not changing.

  9. Question 9

    Arrange the following steps in the correct order for solving a Newton's second law problem with multiple forces:

  10. Question 10

    An elevator accelerates upward at 2.0 m/s22.0 \ \text{m/s}^2. A 60 kg passenger stands on a scale inside the elevator. What does the scale read? (Use g=10 m/s2g = 10 \ \text{m/s}^2.)