Podcast
Questions and Answers
If the dimensions of a desk need to be communicated accurately, which of the following characteristics must the units of measurement possess?
If the dimensions of a desk need to be communicated accurately, which of the following characteristics must the units of measurement possess?
- They must be easily modifiable and adaptable to different contexts.
- They must be subjective and open to interpretation to allow for creativity in design.
- They must be complex and multifaceted.
- They must be unambiguously defined, reproducible with great accuracy, and accepted by most people. (correct)
A student measures the length of a room using a tape measure and expresses it in centimeters. Later, they need to communicate this measurement to someone who uses the metric system but prefers meters. What process does this situation primarily highlight regarding physical quantities?
A student measures the length of a room using a tape measure and expresses it in centimeters. Later, they need to communicate this measurement to someone who uses the metric system but prefers meters. What process does this situation primarily highlight regarding physical quantities?
- The subjectivity involved in choosing measurement units.
- The role of unit conversion in measurement. (correct)
- The need for specialized equipment in precise measurements.
- The importance of estimation in measurement.
A scientist is conducting an experiment that requires very precise measurements of time. Which SI unit would be most appropriate for this purpose and what is its definition?
A scientist is conducting an experiment that requires very precise measurements of time. Which SI unit would be most appropriate for this purpose and what is its definition?
- Millisecond, defined arbitrarily for convenience.
- Minute, defined as 1/60th of an hour.
- Hour, defined as the time it takes for Earth to rotate 15 degrees.
- Second, defined by the frequency of radiation from the cesium-133 atom. (correct)
In a physics experiment, a student measures the mass of an object using a balance. Which SI unit would be used to express this measurement, and how is this unit defined?
In a physics experiment, a student measures the mass of an object using a balance. Which SI unit would be used to express this measurement, and how is this unit defined?
A researcher reports the temperature of a new material using the Kelvin scale. How is the Kelvin scale defined in the SI system?
A researcher reports the temperature of a new material using the Kelvin scale. How is the Kelvin scale defined in the SI system?
An electrical engineer is designing a circuit and needs to specify the electric current. Which SI unit should the engineer use, and how is this unit defined?
An electrical engineer is designing a circuit and needs to specify the electric current. Which SI unit should the engineer use, and how is this unit defined?
A chemist is measuring the amount of a substance in a reaction. Which SI unit is appropriate for this measurement, and how is it defined?
A chemist is measuring the amount of a substance in a reaction. Which SI unit is appropriate for this measurement, and how is it defined?
When measuring the size of a computer screen, which prefix indicates a measurement of one million units (e.g., pixels)?
When measuring the size of a computer screen, which prefix indicates a measurement of one million units (e.g., pixels)?
If a computer stores data in quantities described by the prefix 'giga-', what power of ten does this represent?
If a computer stores data in quantities described by the prefix 'giga-', what power of ten does this represent?
In nanotechnology, measurements are often made using the prefix 'nano-'. What does this prefix signify in terms of powers of ten?
In nanotechnology, measurements are often made using the prefix 'nano-'. What does this prefix signify in terms of powers of ten?
Why is it important for the units of measurement to be unambiguously defined?
Why is it important for the units of measurement to be unambiguously defined?
Which of the following exemplifies the use of the metric prefix 'kilo-'?
Which of the following exemplifies the use of the metric prefix 'kilo-'?
Consider a scenario where scientists from different countries are collaborating on a project that requires precise measurements. Why is it crucial for them to use SI units?
Consider a scenario where scientists from different countries are collaborating on a project that requires precise measurements. Why is it crucial for them to use SI units?
In the context of physical sciences, what distinguishes a scalar quantity from a vector quantity?
In the context of physical sciences, what distinguishes a scalar quantity from a vector quantity?
Classify the following physical quantities as either scalar or vector: temperature, velocity, volume, and acceleration. Which combination is correct?
Classify the following physical quantities as either scalar or vector: temperature, velocity, volume, and acceleration. Which combination is correct?
What is the purpose of a resultant vector in physics?
What is the purpose of a resultant vector in physics?
Why is understanding the distinction between fundamental and derived quantities important?
Why is understanding the distinction between fundamental and derived quantities important?
Identify which of the following is a fundamental quantity?
Identify which of the following is a fundamental quantity?
Which of the following units is a supplementary unit used to measure the amount of substance?
Which of the following units is a supplementary unit used to measure the amount of substance?
A student is asked to measure the area of a rectangular garden. Which of the following instruments would be most appropriate for this task?
A student is asked to measure the area of a rectangular garden. Which of the following instruments would be most appropriate for this task?
For measuring the volume of an irregular object that sinks in water, which method is most suitable?
For measuring the volume of an irregular object that sinks in water, which method is most suitable?
A student needs to accurately pipette a specific volume of liquid for a chemistry experiment. Which piece of glassware should they use?
A student needs to accurately pipette a specific volume of liquid for a chemistry experiment. Which piece of glassware should they use?
In an experiment, why should the measuring cylinder be placed on a horizontal surface while taking measurements?
In an experiment, why should the measuring cylinder be placed on a horizontal surface while taking measurements?
What initial step should be taken before pouring liquid into a measuring cylinder for accurate volume measurement?
What initial step should be taken before pouring liquid into a measuring cylinder for accurate volume measurement?
A student uses a measuring cylinder to find the volume of a small rock. The initial water level is 20 cm³ and rises to 27 cm³ after the rock is submerged. What is the volume of the rock?
A student uses a measuring cylinder to find the volume of a small rock. The initial water level is 20 cm³ and rises to 27 cm³ after the rock is submerged. What is the volume of the rock?
Why is it necessary to use a sinker when determining the volume of a floating object using a measuring cylinder?
Why is it necessary to use a sinker when determining the volume of a floating object using a measuring cylinder?
A student measures the volume of a cork using a sinker. The volume of water is $W$ cm³, the volume of water and the sinker is $S$ cm³, and the volume of water, sinker, and cork is $C$ cm³. What is the volume of the cork?
A student measures the volume of a cork using a sinker. The volume of water is $W$ cm³, the volume of water and the sinker is $S$ cm³, and the volume of water, sinker, and cork is $C$ cm³. What is the volume of the cork?
Which concept best describes the fundamental nature of force?
Which concept best describes the fundamental nature of force?
Which of the following is the equivalent of 1 Newton?
Which of the following is the equivalent of 1 Newton?
What distinguishes a 'push' as a type of force?
What distinguishes a 'push' as a type of force?
Which of the following scenarios exemplifies a 'pull' force?
Which of the following scenarios exemplifies a 'pull' force?
What is a fundamental characteristic of contact forces?
What is a fundamental characteristic of contact forces?
Which of the following is an example of a contact force?
Which of the following is an example of a contact force?
What distinguishes non-contact forces from contact forces?
What distinguishes non-contact forces from contact forces?
Which statement accurately describes the relationship between the sun and planets regarding gravitational force?
Which statement accurately describes the relationship between the sun and planets regarding gravitational force?
An electron orbits the nucleus due to ____.
An electron orbits the nucleus due to ____.
Flashcards
Physical Quantities and Units
Physical Quantities and Units
Physical Quantities and Units refer to measurement.
Defining Units
Defining Units
A unit must have a special name for effective communication in science that is particularly defined.
Requirements for Defined Units
Requirements for Defined Units
Units must be unambiguously defined, reproducible to a great accuracy and accepted by most people.
SI Units
SI Units
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Meter (m) Definition
Meter (m) Definition
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Kilogram (kg) Definition
Kilogram (kg) Definition
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Kelvin (K) Definition
Kelvin (K) Definition
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Ampere (A) Definition
Ampere (A) Definition
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Mole (mol) Definition
Mole (mol) Definition
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Scalar
Scalar
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Vector
Vector
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Fundamental Quantity
Fundamental Quantity
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Derived Quantity
Derived Quantity
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Regular Objects
Regular Objects
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Irregular Objects
Irregular Objects
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Calculating Volumes of Regular Solids
Calculating Volumes of Regular Solids
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Measuring Volume of Irregular Objects
Measuring Volume of Irregular Objects
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Finding Volume with a Measuring Cylinder
Finding Volume with a Measuring Cylinder
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Finding Volume Using an Overflow Can
Finding Volume Using an Overflow Can
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Force
Force
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Newton (N)
Newton (N)
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Push Force
Push Force
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Pull Force
Pull Force
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Contact Force
Contact Force
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Non-Contact Force
Non-Contact Force
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Frictional Force
Frictional Force
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Tensional Force
Tensional Force
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Normal Force
Normal Force
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Air Resistance Force
Air Resistance Force
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Applied Force
Applied Force
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Spring Force
Spring Force
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Gravitational Force
Gravitational Force
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Electric Force
Electric Force
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Magnetic Force
Magnetic Force
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Nuclear Force
Nuclear Force
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Study Notes
Physical Quantities and Units
- Physical quantities and units relate to measurement.
- Measuring involves being able to count the numbers of particular items.
- It is possible to count how many times a physical quantity is greater or less in one case compared to another.
- It is important to have a complete specification for the method of counting.
How Units are Defined
- A unit requires a special name and symbol.
- The usefulness of a unit is to act as a means of communicating to everyone doing science.
- Making a desk involves defining length, breath, and height.
- Dimensions are determined as ratios compared to defined units.
- Numerical magnitude is displayed via units.
- Defined units must be unambiguously defined, reproducible to a great accuracy, and accepted by most people.
SI Units
- SI units, adopted in 1960, represent a set of basic physical quantities.
- A second is defined as a number of periods of radiation from the cesium-133 atom.
- A metre is the distance travelled by light in a vacuum during 1/299 792 458 of a second.
- A kilogram is the mass of a specific platinum alloy cylinder kept at the International Bureau of Weights in France.
- A kelvin is 1/273.16 of the thermodynamic temperature of the triple point of water.
- An ampere is the constant current maintained in two straight parallel conductors of infinite length and negligible cross section, placed one metre apart in a vacuum which would provide a force equal to 2 x 10^-7 newtons per metre of length between the conductors.
- A mole is the amount of substance containing as many elementary entities as there are atoms in 12 grams of carbon-12.
Magnitudes & Metric System Prefixes
- Exa (E) represents 1,000,000,000,000,000,000 (10^18).
- Peta (P) represents 1,000,000,000,000,000 (10^15).
- Tera (T) represents 1,000,000,000,000 (10^12).
- Giga (G) represents 1,000,000,000 (10^9).
- Mega (M) represents 1,000,000 (10^6).
- Kilo (k) represents 1,000 (10^3).
- Hecto (h) represents 100 (10^2).
- Deka (da) represents 10 (10^1).
- Deci (d) represents 0.1 (10^-1).
- Centi (c) represents 0.01 (10^-2).
- Milli (m) represents 0.001 (10^-3).
- Micro (m) represents 0.000 001 (10^-6).
- Nano (n) represents 0.000 000 001 (10^-9).
- Pico (p) represents 0.000 000 000 001 (10^-12).
- Femto (f) represents 0.000 000 000 000 001 (10^-15).
- Atto (a) represents 0.000 000 000 000 000 001 (10^-18).
Scalars and Vectors
- Scalars are quantities that are fully described by magnitude alone, like SI base units.
- Vectors are quantities that are fully described by both magnitude and direction.
Fundamental Quantities
- A fundamental quantity is an independent physical quantity that cannot be expressed in terms of other physical quantities.
- Fundamental quantities are used as the basis for derived quantities.
- Length, mass, time, electric current, and thermodynamic temperature are all examples of fundamental quantities in physics.
- Various units are associated with base quantities. Length (metre, M) has units; Centimeter (m), millimeter (mm), kilometer (km).
- Mass (kilogramme, Kg) has units of gramme (g).
- Time (second, S) has units of minute (min) and hour (h).
- Temperature (Kelvin, K) has Celsius (°C) and Fahrenheit (°F) units.
- Current (Ampere, A) has milliampere (mA) and microampere (µA) units.
- Amount of substance in Mole (Mol) and luminous intensity in candela (cd)
Derived Quantities
- Derived quantities are physical quantities calculated from two or more fundamental quantities, and cannot be measured directly but computed.
- Many derived quantities are calculated in physics; area, volume, and density are three examples.
- Area (Length x breadth) is measured in square metres (m^2).
- Volume (Length x breadth x height) is measured in cubic metres (m^3).
- Density (Mass / volume) is measured in kilograms per cubic metre (kg/m^3).
- Speed or velocity (Distance / time) is measured in metres per second (m/s).
- Acceleration (Change in velocity / time) is measured in metres per second squared (m/s^2).
- Force momentum (Mass x acceleration due to gravity) is measured in newtons (N)
- Pressure (Force / area) is measured in pascals (Pa).
- Energy or work (Force x distance) is measured in joules (J), which is equal to Nm.
- Power (Work / time) is measured in watts (W), which is equal to Nm/s.
- Electric potential is measured in volts (V), which is equal to Kgm²/AS³ or Kgm^2S^-3A^-1
Quantities and Their Measuring Instruments
- Mass is measured using beam balances, chemical balances, or electronic balances.
- Length is measured using metre rules, Vernier calipers, pairs of calipers, surveyors' tapes, or measuring tapes.
- Volume is measured using graduated beakers, volumetric flasks, measuring cylinders, or burette pipettes.
- Time is measured using stop watches, stop clocks, or electronic watches/clocks.
- Temperature is measured using absolute or clinical thermometers.
- Atmospheric pressure is measured using fortins or aneroid barometers.
- Electric potential is measured using voltmeters.
- Electric current is measured using ammeters.
- Luminous intensity is measured using photometers.
Regular and Irregular Objects
- Regular objects are objects with fixed shapes and dimensions.
- Irregular objects are objects that do not have fixed shapes or dimensions.
Regular Volume Object
- Solids of regular shapes have regular volumes
- Volumes of regular solids are acquired by measuring and calculating by formulae
- For example a solid of 8cm length, 4cm breadth and 1cm height, its volume is calculated; length x breadth x height = 8cm x 4cm x
Irregular Volume Object
- In cases where the volume of the abject to be measure of regular volume, the volumes of liquids and other irregular volumes can be measured by;
- Special measuring containers like graduated measuring cylinders, volumetric and burette, and pipettes.
- General precautions when measuring volumes:
- The cylinder (or any other container) should be washed with water and with a small amount of the liquid to be measured first
- The cylinder should be placed on a horizontal plane.
- When measuring the liquid's dimensions, the eye position must be in line to the surface of the liquid.
Finding Volume of Objects that sink in water using a Measuring cylinder
- Take some water into a measuring cylinder and note the measurement
- Slowly lower an solid into the water until it is completely inmersed
- The water level will rise, giving the volume of the water and submerged sold
- The second volume minus the first volume gives the volume of the solid.
- Volume of water = Wcm³; Volume of water + submerged solid = Scm³; Therefore, volume of solid = (S – W) cm³
Using an Overflow Can
- Pour water into an overflow can until some of it flows out.
- Measuring Cylinder is used to measure
- Place a Measuring Cylinder under the outlet
- Then Lower solid into the Over Flow Can, displacing the water from the can into cylinder, the volume water displaced is equivalent to the volume of the solid.
- volume of displaced water from the measuring cyllinder provides the volume of the submerged solid.
Finding Volume of Objects that sink using measuring cylinder
- Measure the volume of Substances with Irregular shapes , such as cork and wood
- Cork and wood don't sink/float in water
- Thus additional solid has to be tied to wood/Cork for Irregular shapes with floating substances, like steal, stopper e.tc
- The stopper along with cork/wood now makes the entire assembly now sink; these solids are know as sinkers
- For example;
- Measure the water with measuring cyllinder
- Tie the steal/stopper as singers
- Gen stopper into the water and note the volume of the water
- Take out the glass stopper and tie it to the cork stopper and the cork into the water and note the volum
- volume of water + sinker = S cm³; Volume of water + sinker + cork = C cm³; Therefore, volume of cork = (C – S) cm³
Teaching of Force
- The concept of force is a push or pull.
- When there is interaction between two objects, there is a force upon each of the objects. When interaction ceases, the two objects no longer experience the force.
- Forces only exist as a result of an interaction.
- A force is a push or pull upon an object resulting from that object's interaction with another object.
- Force is a quantity that is measured using the metric unit known as the Newton.
- A Newton is abbreviated by "N", and one Newton is the amount of force required to give a 1 kg mass an acceleration of 1 m/s/s.
- 1 Newton = 1 kg * m/s^2
- Push force is that which makes an object starts from what was the state of rest
- Example, pushing trolley, car or table
- Pull force is that which pulls resulting in change in position
- Example pulling curtain, dragging a box, opening a door
- Two types of forces exist.
- Contact force; frictional, tension normal etc,
- Non contact force, or "action at a distance", gravitational, electric, magnetic , nuclear force etc.
- Contact forces occur when the two interacting objects physically contact each other; frictional, tensional, normal, air resistance, appplied, and spring forces
- Non-contact distances occur even if the object exerting a push or pull is not in physical seperations
- Gravitational force; the sun and planets exert that at large seperations
- Electrical forces: an example are atomic nucleuses causing a pull towards each other despite small size
- Magnetic forces occurs even when there is distance between the objects within a few centimeters
- Types of Non contact force; gravitational, elctric, magnetic, nuclear force
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