Podcast
Questions and Answers
What is the standard of length based on?
What is the standard of length based on?
- The circumference of the Earth
- The height of Mount Everest
- The speed of light in vacuum (correct)
- The distance traveled by a car in an hour
In mechanics, which three basic quantities can any physics quantity be expressed in terms of?
In mechanics, which three basic quantities can any physics quantity be expressed in terms of?
- Distance, time, and energy
- Volume, pressure, and temperature
- Length, mass, and time (correct)
- Force, mass, and velocity
Which of the following represents the unit of mass in mechanics?
Which of the following represents the unit of mass in mechanics?
- V
- M (correct)
- L
- T
What is the total mark value of the final exam in the evaluation criteria?
What is the total mark value of the final exam in the evaluation criteria?
How long is the mid-term exam scheduled for in terms of weeks?
How long is the mid-term exam scheduled for in terms of weeks?
Which textbook is listed as the primary material for the course?
Which textbook is listed as the primary material for the course?
How many weeks are dedicated to the topic of Statics and Torque?
How many weeks are dedicated to the topic of Statics and Torque?
What is the mark value assigned to quizzes and assignments in the overall evaluation?
What is the mark value assigned to quizzes and assignments in the overall evaluation?
What is the dimension of the proportionality constant G in Newton's Law of universal gravitation?
What is the dimension of the proportionality constant G in Newton's Law of universal gravitation?
If a = kr^n*v^m, what is the value of n?
If a = kr^n*v^m, what is the value of n?
In the equation F = G(Mm/r²), what does r represent?
In the equation F = G(Mm/r²), what does r represent?
Which of the following equations is dimensionally correct?
Which of the following equations is dimensionally correct?
What is the derived SI unit for gravitational force F in the equation F = G(Mm/r²)?
What is the derived SI unit for gravitational force F in the equation F = G(Mm/r²)?
In the expression a r^n v^m, the total dimensional equation simplifies to which of the following forms?
In the expression a r^n v^m, the total dimensional equation simplifies to which of the following forms?
What is the final expression for a after determining m and n?
What is the final expression for a after determining m and n?
If the acceleration a is proportional to r^n and v^m, what does a represent?
If the acceleration a is proportional to r^n and v^m, what does a represent?
What is the dimension of Kinetic Energy?
What is the dimension of Kinetic Energy?
Which formula represents the distance traveled by a car under constant acceleration?
Which formula represents the distance traveled by a car under constant acceleration?
In dimensional analysis, which of the following quantities is required to derive the formula for distance?
In dimensional analysis, which of the following quantities is required to derive the formula for distance?
Which of the following is the dimension of Area?
Which of the following is the dimension of Area?
What relationship does the dimension of Momentum have with mass and velocity?
What relationship does the dimension of Momentum have with mass and velocity?
If the dimensions of velocity are LT-1, what are the dimensions of Acceleration?
If the dimensions of velocity are LT-1, what are the dimensions of Acceleration?
Which statement about Potential Energy is true?
Which statement about Potential Energy is true?
In the dimensional analysis for deriving the distance traveled, what value is derived for n and m?
In the dimensional analysis for deriving the distance traveled, what value is derived for n and m?
What is the standard unit of mass in the International System (SI)?
What is the standard unit of mass in the International System (SI)?
What is the basis for the definition of the second since 1960?
What is the basis for the definition of the second since 1960?
Which of the following conversions is correct?
Which of the following conversions is correct?
What is the volume of a cube with each edge measuring 5.35 cm in SI units?
What is the volume of a cube with each edge measuring 5.35 cm in SI units?
How is density defined in relation to mass and volume?
How is density defined in relation to mass and volume?
Which of the following is NOT a standard unit in the International System (SI)?
Which of the following is NOT a standard unit in the International System (SI)?
What does dimensional analysis denote in physics?
What does dimensional analysis denote in physics?
Which unit is used for measuring luminous intensity in the International System (SI)?
Which unit is used for measuring luminous intensity in the International System (SI)?
Flashcards
Dimensional Analysis
Dimensional Analysis
A method for checking if an equation is consistent in terms of units of measurement. Each term in an equation must have the same physical dimensions.
Newton's Law of Universal Gravitation
Newton's Law of Universal Gravitation
The force of attraction between two masses is directly proportional to the product of their masses and inversely proportional to the square of the distance between them.
Dimensional Consistency
Dimensional Consistency
The physical dimensions of all terms in an equation must match.
Gravitational Constant (G)
Gravitational Constant (G)
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SI units of Force
SI units of Force
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SI units (International System of Units)
SI units (International System of Units)
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Proportionality Constant
Proportionality Constant
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Dimensional Homogeneity
Dimensional Homogeneity
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Physics Basic Quantities
Physics Basic Quantities
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Standard of length
Standard of length
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Standard of mass
Standard of mass
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Meter (unit)
Meter (unit)
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Dimensional Analysis
Dimensional Analysis
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Conversion of units
Conversion of units
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Physics & Measurement
Physics & Measurement
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Week 1-2
Week 1-2
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Kilogram (kg)
Kilogram (kg)
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Second (s)
Second (s)
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SI units
SI units
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Conversion of Units
Conversion of Units
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Density
Density
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Dimensional Analysis
Dimensional Analysis
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Meter (m)
Meter (m)
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CGS
CGS
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Dimension of Area
Dimension of Area
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Dimension of Velocity
Dimension of Velocity
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Dimension of Acceleration
Dimension of Acceleration
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Dimensional Analysis
Dimensional Analysis
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Deriving Formulas
Deriving Formulas
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Dimensional Homogeneity
Dimensional Homogeneity
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Constant Acceleration
Constant Acceleration
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Power Law Derivation
Power Law Derivation
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Study Notes
Course Information
- Course title: Physics (F/R-001)
- Instructor: Dr. Mohaned Mohmmed
- Institution: Badr University, Assiut
- Lectures: Face-to-face
- Textbooks:
- Physics for Scientists and Engineers, R.A. Serway and J.W. Jewett, 8th Edition, Thomson Books/Cole 2013
- College Physics, PAUL PETER URONE, ROGER HINRICHS, OpenStax
Evaluation
- Mid-term exam: 10 Marks
- Quizzes/ assignments: 10 Marks
- Practical exam: 20 Marks
- Oral exam: 10 Marks
- Final exam: 50 Marks
Course Topics & Timeline
- Chapter 1: Physics and Measurement (2 weeks)
- Chapter 2: Statics and Torque (4 weeks)
- Mid-term Exam (1 week)
- Chapter 3: Fluid Statics (2 weeks)
- Chapter 4: Fluid Dynamics and its Biological and Medical Applications (2 weeks)
- Chapter 5: Physics of Hearing (2 weeks)
- Final Exam
Chapter 1: Physics and Measurement
- Topics:
- Standards of length, mass, and time
- Conversion of units
- Dimensional Analysis
1. Standards of Length, Mass, and Time
- Length: Based on the speed of light in vacuum
- Meter: Distance light travels in vacuum in 1/299,792,458 sec
- Mass: Based on the mass of a platinum-iridium (Pt-Ir) alloy cylinder
- Kilogram: Mass of a Pt-Ir alloy cylinder
- Time: Based on the atomic clock
- Second: Based on the characteristic frequency of radiation from the Cs-137 atom (9,192,631,770 oscillations)
International System (SI) of Units
- Established in 1960
- Mechanics:
- Length: Meter (m)
- Mass: Kilogram (kg)
- Time: Second (s)
- Other quantities:
- Electric current: Ampere (A)
- Temperature: Kelvin (K)
- Luminous intensity: Candela (cd)
- Amount of substance: Mole (mol)
2. Conversion of Units
- Used to convert units from one system (e.g., cgs, mks, British) to another
- Examples provided for converting between inches, feet, miles, meters, centimeters, grams and kilograms
3. Dimensional Analysis
- Method for checking and deriving formulas
- Dimensions of basic quantities:
- Length (L)
- Mass (M)
- Time (T)
- Dimension of physical quantities can be expressed in terms of L, M, and T
- Examples of applying dimensional analysis provided showing how to check the validity of equations and derive some formulae
Quick Quizzes and Answers
- Quick Quizzes related to different topics
- Answers given for each quick quiz
Homework Problems
- Problems related to dimensional analysis and Newton's Law of universal gravitation.
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Description
Test your knowledge on the fundamentals of physics measurement in this quiz on Chapter 1. Explore topics such as standards of length, mass, time, unit conversions, and dimensional analysis. Challenge yourself and reinforce your understanding of these essential concepts.