Podcast
Questions and Answers
Which of the following represents a fundamental unit of measurement?
Which of the following represents a fundamental unit of measurement?
- Metre (correct)
- Gram
- Joule
- Newton
What defines a derived unit?
What defines a derived unit?
- A unit that cannot be expressed in terms of fundamental units
- A unit that has no physical representation
- A unit based entirely on empirical observations
- A unit derived from one or more fundamental units (correct)
Which of the following is NOT one of the seven fundamental units?
Which of the following is NOT one of the seven fundamental units?
- Ampere
- Mole
- Luminous intensity
- Watt (correct)
How many fundamental units are established within the metric system?
How many fundamental units are established within the metric system?
Which physical quantity is associated with the unit 'candela'?
Which physical quantity is associated with the unit 'candela'?
Flashcards
Fundamental Units
Fundamental Units
Units of measurement that other units are based on.
Seven Fundamental Units
Seven Fundamental Units
Length (metre), mass (kilogram), time (second), electric current (ampere), thermodynamic temperature (kelvin), amount of substance (mole), luminous intensity (candela).
Derived Units
Derived Units
Units created from fundamental units.
Study Notes
Mechanics: Units and Measurement
- Fundamental Units: A unit of measurement used as a basis for other units. These include:
- Length (metre)
- Mass (kilogram)
- Time (second)
- Electric current (ampere)
- Thermodynamic temperature (kelvin)
- Amount of substance (mole)
- Luminous intensity (candela)
Derived Units
- Definition: Units created from combinations of fundamental units.
- Examples:
- Area (square meter)
- Volume (cubic meter)
- Density (kilogram per cubic meter)
- Speed (meters per second)
- Acceleration (meters per second squared)
- Pressure (pascal)
- Force (newton)
- Energy (joule)
- Frequency (hertz)
- Power (watt)
- Voltage (volt)
- Charge (coulomb)
Dimensional Formulas
- Used to express physical quantities in terms of fundamental units (mass, length, and time).
- Examples include formulas for speed, acceleration, force and work
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