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Subject: Geography
Semester: 2
Period: 4
Week: 22
School Name: ___________________________
Teacher’s Name: _________________________
Subject: Geography
Grade Level: Grade 10
Date: _____________________
Lesson Duration: 45 minutes
Week & Period: Week 22, Period 4
Topic: Application of Map Skills (Part 1)
Sub-topic: Reducing & Enlarging Maps, Ground Distances & Areas, Gradient of Slopes
Learning Objectives
By the end of the lesson, students should be able to:
- Define and explain map reduction and enlargement.
- Use map scales to calculate ground distances between two points.
- Apply scale to determine areas on a map.
- Calculate the gradient of a slope from contour information.
- Solve practical examples in class.
Previous Knowledge
Students already know how to:
- Identify types of scales (RF, statement, linear).
- Convert between RF ↔ Statement ↔ Linear.
- Draw linear scales.
Instructional Materials
- Atlas & topographic maps
- Ruler, compass, divider
- Graph paper
- Chalkboard/whiteboard
- Projector/slides with worked examples
Lesson Development – ABC Model
A – Anticipation (Warm-up / Starter)
Time: 5–7 minutes
Teacher’s Questions:
- “If 1 cm on a map = 2 km on the ground, how far is 5 cm?”
- “When you zoom in on a map in your phone, what happens?”
- “Have you noticed that some maps are bigger or smaller versions of others?”
Learners’ Role:
- Respond to questions.
- Recall the role of scale in map drawing.
B – Building Knowledge (Main Lesson Body)
Time: 25–30 minutes
- Reducing & Enlarging Maps
- Definition:
- Reduction – Drawing a smaller version of a map using a smaller scale.
- Enlargement – Drawing a bigger version of a map using a larger scale.
- Example:
- Original scale = 1:50,000
- If reduced to 1:100,000 → features become smaller (covering larger ground).
- If enlarged to 1:25,000 → features become bigger (covering smaller ground).
- Calculation of Ground Distances
Ground Distance=Map Distance × Scale Factor
- Example 1:
RF = 1:100,000
Map distance = 4 cm
→ 4 × 100,000 = 400,000 cm = 4 km
- Example 2:
Statement: 1 cm = 2 km
Map distance = 7.5 cm
→ 7.5 × 2 = 15 km
- Calculation of Areas on a Map
- Method 1: Count squares on graph paper or map grid.
- Method 2: Use formula when given dimensions.
- Example:
Scale = 1:50,000 (1 cm = 0.5 km)
Measured area on map = rectangle of 6 cm × 4 cm = 24 cm²
Convert: (0.5 km × 6) × (0.5 km × 4) = 3 km × 2 km = 6 km²
- Gradient of Slopes
Gradient= Vertical Interval (rise)
Horizontal distance(run)
- Example:
Vertical interval between contours = 100 m
Horizontal map distance = 2 cm
Scale = 1:50,000 → 2 cm = 1 km = 1,000 m
Gradient = 100 ÷ 1,000 = 1:10 (gentle slope)
Learners’ Role:
- Follow worked examples.
- Solve practice problems in pairs.
Practice Questions (in class):
- A map has a scale 1:200,000. What is the ground distance if two towns are 8 cm apart?
- On a 1:50,000 map, a farm measures 5 cm by 3 cm. Calculate its ground area.
- Two contour lines are 50 m apart vertically. On the map, they are 2.5 cm apart. Scale 1:25,000. Find the slope gradient.
C – Consolidation (Conclusion & Assessment)
Time: 5–8 minutes
Teacher’s Summary:
- Enlarging = bigger scale, Reduction = smaller scale.
- Distances on ground are found using scale × map distance.
- Areas are found using converted dimensions or grid squares.
- Gradient = rise ÷ run.
Assessment (Exit Ticket):
- Differentiate between reduction and enlargement.
- If map distance = 10 cm, scale = 1:100,000, find ground distance.
- State the formula for gradient of slopes.
Assignment
Part A – Distance
- Calculate the ground distance when:
a) 12 cm on map, scale = 1:250,000
b) 5.5 cm on map, scale = 1:50,000
Part B – Area
2. A plot of land measures 4 cm by 3 cm on a 1:100,000 map. Find its area in km².
Part C – Gradient
3. The vertical interval between two points = 200 m. They are 5 cm apart on a map of scale 1:50,000. Find the slope gradient.
Differentiation / Inclusive Strategies
- Struggling Learners: Use simple numbers (1 cm = 1 km) for practice.
- Advanced Learners: Give complex problems with irregular areas.
- Learners with Disabilities: Provide enlarged maps with bold contours for clarity.
Teacher’s Reflection (After Class)
- Were students able to solve problems step by step?
- Did they understand slope gradient?
- What part needs reinforcement next week?