Podcast
Questions and Answers
What happens when the work done on a system is positive?
What happens when the work done on a system is positive?
- Energy is stored in the system.
- Energy is conserved in the system.
- Energy is transferred from the system.
- Energy is transferred to the system. (correct)
When a weightlifter lowers weights, the work done by the weights on his hands is ___ while the work done by his hands on the weights is ___.
When a weightlifter lowers weights, the work done by the weights on his hands is ___ while the work done by his hands on the weights is ___.
- zero; positive
- positive; zero
- negative; positive
- positive; negative (correct)
In the context of work done by a varying force, what is the requirement for a particle's displacement?
In the context of work done by a varying force, what is the requirement for a particle's displacement?
- It can be negative only.
- It can be small and variable. (correct)
- It must be constant.
- It must be along the y-axis.
What determines the work done by a constant force on an object?
What determines the work done by a constant force on an object?
What is true regarding the forces acting during the weightlifter's action of lowering weights?
What is true regarding the forces acting during the weightlifter's action of lowering weights?
What characterizes work done by a conservative force?
What characterizes work done by a conservative force?
What is true about the work done by a conservative force over a closed path?
What is true about the work done by a conservative force over a closed path?
Which of the following is NOT a conservative force?
Which of the following is NOT a conservative force?
If a particle moves from point O to point C with different paths, what will be the work done by gravitational force?
If a particle moves from point O to point C with different paths, what will be the work done by gravitational force?
What happens to the mechanical energy when a nonconservative force, like friction, is present?
What happens to the mechanical energy when a nonconservative force, like friction, is present?
What happens to the final kinetic energy of a system if the net work done on it is positive?
What happens to the final kinetic energy of a system if the net work done on it is positive?
Which of the following equations represents the work done by the external force?
Which of the following equations represents the work done by the external force?
What is the relationship between work, energy, and power in physics?
What is the relationship between work, energy, and power in physics?
What is true about the acceleration of the electron as it travels through the plates?
What is true about the acceleration of the electron as it travels through the plates?
In the context of work done by a constant force, which factor does NOT influence the work performed?
In the context of work done by a constant force, which factor does NOT influence the work performed?
If the final speed of the electron is less than the initial speed, what can be concluded about the work done?
If the final speed of the electron is less than the initial speed, what can be concluded about the work done?
Given that the speed of light is $3 \times 10^8 \text{ m/s}$, what is the final speed of the electron when it reaches 9.6% of the speed of light?
Given that the speed of light is $3 \times 10^8 \text{ m/s}$, what is the final speed of the electron when it reaches 9.6% of the speed of light?
What is the formula used to calculate work done by a constant force?
What is the formula used to calculate work done by a constant force?
Which of the following best describes the role of conservative forces?
Which of the following best describes the role of conservative forces?
In the context of the work-kinetic energy theorem, what does $,W_{ext} = \Delta K$ signify?
In the context of the work-kinetic energy theorem, what does $,W_{ext} = \Delta K$ signify?
How does the distance between the plates affect the force acting on an electron?
How does the distance between the plates affect the force acting on an electron?
What unit is used to measure work in the International System of Units (SI)?
What unit is used to measure work in the International System of Units (SI)?
Why does a weightlifter do no work on the weights while holding them still?
Why does a weightlifter do no work on the weights while holding them still?
Which of the following statements accurately describes the role of the electric force in the acceleration of the electron?
Which of the following statements accurately describes the role of the electric force in the acceleration of the electron?
Which statement about energy is true?
Which statement about energy is true?
What role does the angle θ play in the calculation of work done by a force?
What role does the angle θ play in the calculation of work done by a force?
What is the final kinetic energy of the system given initial kinetic energy was zero and final velocity is $2.88 \times 10^{7}$ m/s?
What is the final kinetic energy of the system given initial kinetic energy was zero and final velocity is $2.88 \times 10^{7}$ m/s?
What is the work done on the system when lifting the book against gravity?
What is the work done on the system when lifting the book against gravity?
What is the expression for gravitational potential energy?
What is the expression for gravitational potential energy?
Given a mass $m = 9.11 \times 10^{-31}$ kg and a net force $F = 1.35 \times 10^{-14}$ N, what is the acceleration of the mass?
Given a mass $m = 9.11 \times 10^{-31}$ kg and a net force $F = 1.35 \times 10^{-14}$ N, what is the acceleration of the mass?
If a book is lifted slowly with constant velocity, how does the kinetic energy of the system change?
If a book is lifted slowly with constant velocity, how does the kinetic energy of the system change?
What is the relationship between work done and gravitational potential energy in this context?
What is the relationship between work done and gravitational potential energy in this context?
What value represents the net force exerted on the mass in this scenario?
What value represents the net force exerted on the mass in this scenario?
In the equation $t = \frac{v_{x,f} - v_{x,i}}{a_x}$, what does $t$ represent?
In the equation $t = \frac{v_{x,f} - v_{x,i}}{a_x}$, what does $t$ represent?
What happens to the gravitational potential energy when an object falls?
What happens to the gravitational potential energy when an object falls?
What factors determine the gravitational potential energy of an object?
What factors determine the gravitational potential energy of an object?
When lifting an object, what is true regarding work done?
When lifting an object, what is true regarding work done?
What is the mechanical energy of a system comprised of kinetic and potential energies?
What is the mechanical energy of a system comprised of kinetic and potential energies?
What is an example of a nonconservative force?
What is an example of a nonconservative force?
In the context of potential energy, what does a negative work indicate?
In the context of potential energy, what does a negative work indicate?
If a 2 kg book is dropped from a height of 1.4 m, what can be inferred about its change in potential energy as it falls to 0.05 m?
If a 2 kg book is dropped from a height of 1.4 m, what can be inferred about its change in potential energy as it falls to 0.05 m?
What are the two key properties of conservative forces?
What are the two key properties of conservative forces?
Flashcards
Work done by a constant force
Work done by a constant force
The product of the force and the displacement in the direction of the force.
Work and energy transfer
Work and energy transfer
Work represents the energy transferred to or from a system. Positive work means energy transfer into the system; negative work means energy transfer out of the system.
Work done by varying force
Work done by varying force
Calculated by integrating the force over the displacement.
Systems and multiple forces
Systems and multiple forces
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Units of work
Units of work
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Work (physics)
Work (physics)
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Work and Energy
Work and Energy
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Constant force
Constant force
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Displacement
Displacement
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Kinetic Energy
Kinetic Energy
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Work-Kinetic Energy Theorem
Work-Kinetic Energy Theorem
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Potential Energy
Potential Energy
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Net Work (Positive)
Net Work (Positive)
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Net Work (Negative)
Net Work (Negative)
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Initial Kinetic Energy (Ki)
Initial Kinetic Energy (Ki)
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Final Kinetic Energy (Kf)
Final Kinetic Energy (Kf)
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Work
Work
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Change in Kinetic Energy (ΔK)
Change in Kinetic Energy (ΔK)
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External Work
External Work
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Gravitational Potential Energy
Gravitational Potential Energy
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Change in Potential Energy
Change in Potential Energy
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System
System
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Conservative Force
Conservative Force
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Non-Conservative Force
Non-Conservative Force
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Gravitational Force
Gravitational Force
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Friction
Friction
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Work-Energy Theorem
Work-Energy Theorem
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Work-Energy Principle
Work-Energy Principle
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Mechanical Energy
Mechanical Energy
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Energy of a System
Energy of a System
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Potential Energy Change
Potential Energy Change
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Work-Energy Theorem Equation
Work-Energy Theorem Equation
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Study Notes
BAS 021 Physics I: Energy of a System
- The course covers fundamental physics concepts of work, energy, and power
- Work is done when a force causes displacement of an object
- Energy is the capacity to do work
- Power is the rate of doing work (work per unit of time)
Contents
- Introduction to work, energy, and power
- Work done by a constant force
- Work done by a varying force
- Kinetic energy and the work-kinetic energy theorem
- Potential energy of a system
- Conservative and nonconservative forces
Introduction
- Work, energy, and power are fundamental and interconnected concepts in physics
- Work is done when a force (push or pull) applied to an object causes displacement
- Energy is defined as the capacity to do work
- Power is the rate at which work is done (work per unit time)
Types of Energy
- Mechanical energy, thermal energy, nuclear energy, chemical energy, electromagnetic energy, sonic energy, gravitational energy, kinetic energy, potential energy, ionization energy are examples of energy forms
Work Done by a Constant Force
-
The work done by a constant force is calculated as the product of force magnitude, displacement magnitude, and the cosine of the angle between the force and displacement vectors
- Formula: W = FΔr cos θ
- θ is the angle between force (F) and displacement (Δr) vectors.
-
Forces that act perpendicular to the direction of motion do no work
- Example: Normal force and gravitational force when object moves only horizontally
Work Done by a Varying Force
- When a force varies with position, the work done is the area under the force-displacement curve
- Formula: W =∫xixf Fx dx
Kinetic Energy and the Work-Kinetic Energy Theorem
- Kinetic energy (KE) is the energy of motion (½mv²)
- The net work done on an object equals the change in its kinetic energy
- Formula: Wext = ΔK = Kf - Ki
- If the net work is positive, the speed increases
- If the net work is negative, the speed decreases
Potential Energy of a System
- Potential energy (PE) is energy stored in a system due to position or configuration
- Gravitational potential energy (PEg): stores energy due to height or vertical position
- Formula: PEg = mgh (m = mass, g = acceleration due to gravity, h = height)
- Energy changes associated with conservative forces (e.g., gravity) are often expressed as potential energy
Conservative and Nonconservative Forces
- Conservative forces: do not dissipate energy from the system and are independent of the path taken
- Examples: gravitational, electric, and elastic forces
- Nonconservative forces: dissipate energy, dependent on the path taken
- Example: friction, air resistance
Examples (Specific problem details are included in the pages scanned)
- Various examples illustrate the concepts using different situations and calculations
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