Unit 7 Work Energy and Power CHAPTER 8

  • Slides: 23
Download presentation
Unit 7 – Work, Energy, and Power CHAPTER 8 CONCEPTUAL PHYSICS BOOK

Unit 7 – Work, Energy, and Power CHAPTER 8 CONCEPTUAL PHYSICS BOOK

Part 2 ENERGY

Part 2 ENERGY

Energy (E) – the ability to do work. Types of energy: Mechanical Electrical Nuclear

Energy (E) – the ability to do work. Types of energy: Mechanical Electrical Nuclear Heat Chemical Sound – kinetic + potential

Kinetic Energy

Kinetic Energy

Kinetic Energy Example

Kinetic Energy Example

Work-Energy Theorem

Work-Energy Theorem

Work-Energy Theorem Example 1

Work-Energy Theorem Example 1

Work-Energy Theorem Example 2

Work-Energy Theorem Example 2

Power Example #3

Power Example #3

Gravitational Potential Energy

Gravitational Potential Energy

Potential Energy Example

Potential Energy Example

12 Conservative vs. Nonconservative Forces Conservative force – total Work on a closed path

12 Conservative vs. Nonconservative Forces Conservative force – total Work on a closed path is zero. (ex: gravity) Gravity- down Motion- up -W +W Gravity- down Motion- down Nonconservative force – total Work on a closed path is NOT zero. (ex: friction) Friction - right Motion- left -W -W Energy Friction – left Motion - right

Conservation of Energy

Conservation of Energy

Conservation of Mechanical Energy

Conservation of Mechanical Energy

Conceptual Example 1: Pendulum - Kinetic and Potential Energy In the absence of air

Conceptual Example 1: Pendulum - Kinetic and Potential Energy In the absence of air resistance and friction… the pendulum would swing forever example of conservation of mechanical energy Potential → Kinetic → Potential and so on… In reality, air resistance and friction cause mechanical energy loss, so the pendulum will eventually stop.

Conceptual Example 2: Roller Coaster - Kinetic and Potential Energy

Conceptual Example 2: Roller Coaster - Kinetic and Potential Energy

With Non-Conservative Forces…

With Non-Conservative Forces…

Conceptual Example 3: Downhill Skiing - Kinetic and Potential Energy This animation neglects friction

Conceptual Example 3: Downhill Skiing - Kinetic and Potential Energy This animation neglects friction and air resistance until the bottom of the hill. Friction is provided by the unpacked snow. Mechanical energy loss (nonconservative force) Negative work

Problem Solving Insights Determine if non-conservative forces are included. If yes: MEf = ME

Problem Solving Insights Determine if non-conservative forces are included. If yes: MEf = ME 0 + Wnc If no: (We won’t be solving this type) MEf = ME 0 Eliminate pieces that are zero before solving Key words: starts from rest (KE 0 = 0), ends on the ground (PEf = 0), etc.

Example 1 A 2. 00 kg rock is released from rest from a height

Example 1 A 2. 00 kg rock is released from rest from a height of 20. 0 m. Ignore air resistance & determine the kinetic, potential, & mechanical energy at each of the following heights: 20. 0 m, 12. 0 m, 0 m (Round g to 10 m/s 2 for ease)

Example 1 - Answers Height 20. 0 m KE PE ME 0 J Start

Example 1 - Answers Height 20. 0 m KE PE ME 0 J Start Here 2*10*20 = 400 J 12. 0 m 400 -240 = 160 J 2*10*12 = 240 J 400 J 0 m 400 -0 = 400 J 2*10*0 = 0 J 400 J Then Use This

22 Example 2 Find the potential energy, kinetic energy, mechanical energy, velocity, and height

22 Example 2 Find the potential energy, kinetic energy, mechanical energy, velocity, and height of the skater at the various locations below. Energy max

23 Example 2 - Answers

23 Example 2 - Answers