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Subject: Physics
Semester: 1
Period: 1
Week: 3
School Name:
Teacher’s Name:
Subject: Physics
Grade Level: Grade 10
Week & Period: Week 3, Period I
Date:
Topic: Measurement and Units
Sub-topic: Fundamental and Derived Quantities, Metric Prefixes, Systems of Measurement
Learning Objectives: By the end of this lesson, learners should be able to:
- Identify fundamental and derived quantities and their units;
- Describe different systems of measurement;
- Use metric prefixes appropriately;
- Convert between units in metric system.
Previous Knowledge: Learners understand the difference between scalar and vector quantities and can perform basic unit conversions.
Instructional Materials:
- Table/chart showing fundamental and derived quantities
- Flashcards with metric prefixes
- Conversion worksheets
- Rulers, measuring tape, beaker, weighing balance
- Board for solving conversion problems
Anticipation (Warm-Up) – 5 minutes Ask:
- “If I measure your height in inches and someone else uses centimeters, who is correct?”
- “Why do scientists use the same unit system around the world?” Introduce the importance of standard units in science.
Building Knowledge (Main Lesson) – 25 minutes
- Systems of Measurement:
- SI System (International System of Units) is most commonly used in Physics
- Other systems: CGS (centimeter-gram-second), MKS (meter-kilogram-second)
- Fundamental Quantities and Units:
- Length (meter, m)
- Mass (kilogram, kg)
- Time (second, s)
- Electric current (ampere, A)
- Thermodynamic temperature (kelvin, K)
- Luminous intensity (candela, cd)
- Amount of substance (mole, mol)
- Derived Quantities and Units:
- Area (m²), Volume (m³), Density (kg/m³), Speed (m/s), Acceleration (m/s²), Force (N = kg·m/s²), Pressure (Pa), Work (J)
- Metric Prefixes:
- kilo (10³), centi (10⁻²), milli (10⁻³), micro (10⁻⁶), mega (10⁶), etc.
- Examples:
- 2 km = 2 × 10³ m = 2000 m
- 5 cm = 5 × 10⁻² m = 0.05 m
- Conversion Practice:
- Convert 200 cm to m = 200 ÷ 100 = 2 m
- Convert 3.5 kg to g = 3.5 × 1000 = 3500 g
- Convert 4500 mL to L = 4500 ÷ 1000 = 4.5 L
Learners’ Activities:
- Match quantities with their units (e.g., Speed – m/s)
- Complete a conversion worksheet
- Use metric rulers, measuring cylinders and balances to measure length, volume, and mass
- Classify quantities as fundamental or derived
Consolidation (Assessment) – 10 minutes Oral Questions:
- What is a derived quantity? Give two examples.
- Convert 1200 mL to litres.
- Name three fundamental quantities and their units.
Written Activity:
- List 5 fundamental and 5 derived quantities with units
- Convert: a. 3.2 km to m b. 0.45 g to mg c. 2.5 L to mL
Homework / Assignment:
- Write the full SI units of the following: Work, Acceleration, Volume, Density
- Convert the following: a. 0.007 kg to g b. 560 cm³ to m³ c. 0.02 MW to W
- Create a table showing at least 10 metric prefixes with their powers of ten and symbols.
Notes – Detailed and Explained
- Fundamental quantities are the basic physical quantities that cannot be broken down further.
- Derived quantities are formed from combinations of fundamental quantities.
- SI units provide a global standard of measurement for clarity in communication.
- Metric prefixes simplify working with very large or small numbers.
- Prefixes like kilo-, centi-, milli-, and micro- are widely used in scientific calculations.
- Examples of conversions and measurements help build accuracy in experimental physics.
Expanded Notes / Instructions:
- Show how force is derived: Force = mass × acceleration (kg × m/s² = N)
- Display real-life examples: measuring fuel in liters, traveling in km, weight in grams.
- Let learners practice conversions using simple tools: weigh a pen, measure classroom items.
Inclusive / Differentiation:
- Hands-on measuring tools for kinesthetic learners
- Group conversions for peer tutoring
- Visual metric tables and flashcards for visual learners
- Encourage learners to develop their own mnemonic devices for metric prefixes
Teacher’s Reflection (Post-Lesson Questions):
- Did students understand the distinction between fundamental and derived quantities?
- Were they able to apply metric prefixes in real conversions?
- Did hands-on practice improve their understanding?
- Who needs extra support in unit conversions or identifying quantities?