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SCHEME OF WORK
Mathematics
Grade 9 2026
TERM III
School


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WK LSN STRAND SUB-STRAND LESSON LEARNING OUTCOMES LEARNING EXPERIENCES KEY INQUIRY QUESTIONS LEARNING RESOURCES ASSESSMENT METHODS REFLECTION
1 1
4.0 Geometry
4.3 Similarity and Enlargement - Similar figures
By the end of the lesson, the learner should be able to:

- Define similar figures
- Identify and sort similar figures from collections of objects
- Show interest in recognizing similar figures in the environment
The learner is guided to:
- Collect different objects from the environment
- Sort objects according to similarity
- Discuss criteria used for sorting
- Identify pairs of similar figures from given diagrams
What makes two figures similar?
- Master Mathematics Grade 9 pg. 185
- Various objects
- Cut-outs of shapes
- Charts
- Models
- Observation - Oral questions
1 2
4.0 Geometry
4.3 Similarity and Enlargement - Similar figures
By the end of the lesson, the learner should be able to:

- Define similar figures
- Identify and sort similar figures from collections of objects
- Show interest in recognizing similar figures in the environment
The learner is guided to:
- Collect different objects from the environment
- Sort objects according to similarity
- Discuss criteria used for sorting
- Identify pairs of similar figures from given diagrams
What makes two figures similar?
- Master Mathematics Grade 9 pg. 185
- Various objects
- Cut-outs of shapes
- Charts
- Models
- Observation - Oral questions
1 3
4.0 Geometry
4.3 Similarity and Enlargement - Properties of similar figures (1)
By the end of the lesson, the learner should be able to:

- State the properties of similar figures
- Measure corresponding sides and determine ratios accurately
- Appreciate that ratios of corresponding sides are constant
The learner is guided to:
- Trace similar triangles
- Measure lengths of corresponding sides
- Determine ratios of corresponding sides
- Observe that the ratios are equal
What is the relationship between sides of similar figures?
- Master Mathematics Grade 9 pg. 186
- Rulers
- Tracing papers
- Calculators
- Pencils
- Class activities - Written assignments
1 4
4.0 Geometry
4.3 Similarity and Enlargement - Properties of similar figures (1)
By the end of the lesson, the learner should be able to:

- State the properties of similar figures
- Measure corresponding sides and determine ratios accurately
- Appreciate that ratios of corresponding sides are constant
The learner is guided to:
- Trace similar triangles
- Measure lengths of corresponding sides
- Determine ratios of corresponding sides
- Observe that the ratios are equal
What is the relationship between sides of similar figures?
- Master Mathematics Grade 9 pg. 186
- Rulers
- Tracing papers
- Calculators
- Pencils
- Class activities - Written assignments
1 5
4.0 Geometry
4.3 Similarity and Enlargement - Properties of similar figures (2)
By the end of the lesson, the learner should be able to:

- Identify that corresponding angles of similar figures are equal
- Use properties to determine unknown sides and angles
- Develop interest in applying properties of similar figures
The learner is guided to:
- Measure corresponding angles of similar figures
- Observe that corresponding angles are equal
- Use ratio of sides to find unknown lengths
- Solve problems involving similar figures
How do we use properties of similar figures?
- Master Mathematics Grade 9 pg. 186
- Protractors
- Rulers
- Calculators
- Practice worksheets
- Written tests - Oral questions
2 1
4.0 Geometry
4.3 Similarity and Enlargement - Drawing similar figures
By the end of the lesson, the learner should be able to:

- Describe the steps for constructing similar figures
- Construct and draw similar figures accurately using scale factors
- Show interest in verifying similarity by measuring angles
The learner is guided to:
- Construct triangles with given dimensions
- Construct similar triangles with sides in given ratios
- Measure angles to verify similarity
- Discuss their findings with classmates
How do we construct similar figures accurately?
- Master Mathematics Grade 9 pg. 189
- Rulers
- Compasses
- Protractors
- Plain papers
- Observation - Practical activities
2 2
4.0 Geometry
4.3 Similarity and Enlargement - Drawing similar figures
By the end of the lesson, the learner should be able to:

- Describe the steps for constructing similar figures
- Construct and draw similar figures accurately using scale factors
- Show interest in verifying similarity by measuring angles
The learner is guided to:
- Construct triangles with given dimensions
- Construct similar triangles with sides in given ratios
- Measure angles to verify similarity
- Discuss their findings with classmates
How do we construct similar figures accurately?
- Master Mathematics Grade 9 pg. 189
- Rulers
- Compasses
- Protractors
- Plain papers
- Observation - Practical activities
2 3
4.0 Geometry
4.3 Similarity and Enlargement - Drawing similar figures
By the end of the lesson, the learner should be able to:

- Describe the steps for constructing similar figures
- Construct and draw similar figures accurately using scale factors
- Show interest in verifying similarity by measuring angles
The learner is guided to:
- Construct triangles with given dimensions
- Construct similar triangles with sides in given ratios
- Measure angles to verify similarity
- Discuss their findings with classmates
How do we construct similar figures accurately?
- Master Mathematics Grade 9 pg. 189
- Rulers
- Compasses
- Protractors
- Plain papers
- Observation - Practical activities
2 4
4.0 Geometry
4.3 Similarity and Enlargement - Determining properties of enlargement
By the end of the lesson, the learner should be able to:

- Define centre of enlargement and scale factor
- Locate the centre of enlargement and determine scale factor
- Appreciate that enlargements produce similar figures
The learner is guided to:
- Join corresponding points of objects and images
- Locate the centre where lines meet
- Measure distances from centre to object and image
- Calculate the scale factor
What is the relationship between object and image in enlargement?
- Master Mathematics Grade 9 pg. 190
- Rulers
- Compasses
- Tracing papers
- Models
- Class activities - Written assignments
2 5
4.0 Geometry
4.3 Similarity and Enlargement - Determining properties of enlargement
By the end of the lesson, the learner should be able to:

- Define centre of enlargement and scale factor
- Locate the centre of enlargement and determine scale factor
- Appreciate that enlargements produce similar figures
The learner is guided to:
- Join corresponding points of objects and images
- Locate the centre where lines meet
- Measure distances from centre to object and image
- Calculate the scale factor
What is the relationship between object and image in enlargement?
- Master Mathematics Grade 9 pg. 190
- Rulers
- Compasses
- Tracing papers
- Models
- Class activities - Written assignments
3 1
4.0 Geometry
4.3 Similarity and Enlargement - Positive scale factor (1)
By the end of the lesson, the learner should be able to:

- Explain what happens when scale factor is greater than 1
- Draw enlargements with scale factors greater than 1 accurately
- Develop interest in observing that images are larger when scale factor > 1
The learner is guided to:
- Draw lines from centre to object vertices
- Multiply distances by scale factor
- Locate image points along extended lines
- Observe that object and image are on same side of centre
What happens when the scale factor is greater than 1?
- Master Mathematics Grade 9 pg. 192
- Rulers
- Compasses
- Graph papers
- Pencils
- Observation - Written tests
3 2
4.0 Geometry
4.3 Similarity and Enlargement - Positive scale factor (1)
By the end of the lesson, the learner should be able to:

- Explain what happens when scale factor is greater than 1
- Draw enlargements with scale factors greater than 1 accurately
- Develop interest in observing that images are larger when scale factor > 1
The learner is guided to:
- Draw lines from centre to object vertices
- Multiply distances by scale factor
- Locate image points along extended lines
- Observe that object and image are on same side of centre
What happens when the scale factor is greater than 1?
- Master Mathematics Grade 9 pg. 192
- Rulers
- Compasses
- Graph papers
- Pencils
- Observation - Written tests
3 3
4.0 Geometry
4.3 Similarity and Enlargement - Positive scale factor (2)
By the end of the lesson, the learner should be able to:

- Describe what happens when scale factor is between 0 and 1
- Draw enlargements with fractional scale factors accurately
- Appreciate comparing enlargements with different positive scale factors
The learner is guided to:
- Draw enlargements with fractional scale factors
- Observe that images are smaller than objects
- Note that object and image remain upright
- Practice with various positive scale factors
What happens when the scale factor is between 0 and 1?
- Master Mathematics Grade 9 pg. 192
- Rulers
- Compasses
- Plain papers
- Models
- Class activities - Written assignments
3 4
4.0 Geometry
4.3 Similarity and Enlargement - Positive scale factor (2)
By the end of the lesson, the learner should be able to:

- Describe what happens when scale factor is between 0 and 1
- Draw enlargements with fractional scale factors accurately
- Appreciate comparing enlargements with different positive scale factors
The learner is guided to:
- Draw enlargements with fractional scale factors
- Observe that images are smaller than objects
- Note that object and image remain upright
- Practice with various positive scale factors
What happens when the scale factor is between 0 and 1?
- Master Mathematics Grade 9 pg. 192
- Rulers
- Compasses
- Plain papers
- Models
- Class activities - Written assignments
3 5
4.0 Geometry
4.3 Similarity and Enlargement - Negative scale factor (1)
By the end of the lesson, the learner should be able to:

- State the properties of enlargement with negative scale factors
- Draw enlargements with negative scale factors and position images correctly
- Show interest in recognizing that images are inverted with negative scale factors
The learner is guided to:
- Observe objects and images with negative scale factors
- Note that they are on opposite sides of centre
- Draw enlargements with negative scale factors
- Observe that images are inverted
What is special about negative scale factors?
- Master Mathematics Grade 9 pg. 196
- Rulers
- Compasses
- Graph papers
- Tracing papers
- Observation - Oral questions
4 1
4.0 Geometry
4.3 Similarity and Enlargement - Negative scale factor (2)
By the end of the lesson, the learner should be able to:

- Explain the process of determining negative scale factors
- Locate centres of enlargement and apply negative scale factors to various figures
- Appreciate solving problems involving negative enlargements
The learner is guided to:
- Join corresponding vertices to locate centres
- Calculate scale factors from measurements
- Draw enlargements of different shapes with negative scale factors
- Solve problems involving negative enlargements
How do we work with negative scale factors?
- Master Mathematics Grade 9 pg. 196
- Rulers
- Compasses
- Plain papers
- Calculators
- Written tests - Class activities
4 2
4.0 Geometry
4.3 Similarity and Enlargement - Negative scale factor (2)
By the end of the lesson, the learner should be able to:

- Explain the process of determining negative scale factors
- Locate centres of enlargement and apply negative scale factors to various figures
- Appreciate solving problems involving negative enlargements
The learner is guided to:
- Join corresponding vertices to locate centres
- Calculate scale factors from measurements
- Draw enlargements of different shapes with negative scale factors
- Solve problems involving negative enlargements
How do we work with negative scale factors?
- Master Mathematics Grade 9 pg. 196
- Rulers
- Compasses
- Plain papers
- Calculators
- Written tests - Class activities
4 3
4.0 Geometry
4.3 Similarity and Enlargement - Negative scale factor (2)
By the end of the lesson, the learner should be able to:

- Explain the process of determining negative scale factors
- Locate centres of enlargement and apply negative scale factors to various figures
- Appreciate solving problems involving negative enlargements
The learner is guided to:
- Join corresponding vertices to locate centres
- Calculate scale factors from measurements
- Draw enlargements of different shapes with negative scale factors
- Solve problems involving negative enlargements
How do we work with negative scale factors?
- Master Mathematics Grade 9 pg. 196
- Rulers
- Compasses
- Plain papers
- Calculators
- Written tests - Class activities
4 4
4.0 Geometry
4.3 Similarity and Enlargement - Negative scale factor (2)
By the end of the lesson, the learner should be able to:

- Explain the process of determining negative scale factors
- Locate centres of enlargement and apply negative scale factors to various figures
- Appreciate solving problems involving negative enlargements
The learner is guided to:
- Join corresponding vertices to locate centres
- Calculate scale factors from measurements
- Draw enlargements of different shapes with negative scale factors
- Solve problems involving negative enlargements
How do we work with negative scale factors?
- Master Mathematics Grade 9 pg. 196
- Rulers
- Compasses
- Plain papers
- Calculators
- Written tests - Class activities
4 5
4.0 Geometry
4.3 Similarity and Enlargement - Enlargement on the Cartesian plane (1)
By the end of the lesson, the learner should be able to:

- State the rule (x,y) → (kx, ky) for enlargement with centre at origin
- Plot and enlarge figures accurately with centre at origin
- Develop interest in applying enlargement rules on coordinate axes
The learner is guided to:
- Plot given points on Cartesian plane
- Apply scale factor to coordinates
- Plot image points and join them
- Verify using measurement from origin
How do we enlarge figures on coordinate axes?
- Master Mathematics Grade 9 pg. 198
- Graph papers
- Rulers
- Calculators
- Pencils
- Observation - Written assignments
5 1
4.0 Geometry
4.3 Similarity and Enlargement - Enlargement on the Cartesian plane (2)
By the end of the lesson, the learner should be able to:

- Describe the process of enlarging figures with centre not at origin
- Determine coordinates of images after enlargement and solve related problems
- Appreciate applying both positive and negative scale factors on Cartesian plane
The learner is guided to:
- Plot figures with given vertices
- Enlarge with centres at various points
- Determine image coordinates
- Apply both positive and negative scale factors
What happens when the centre is not at the origin?
- Master Mathematics Grade 9 pg. 198
- Graph papers
- Rulers
- Calculators
- Digital devices
- Written tests - Class activities
5 2
4.0 Geometry
4.3 Similarity and Enlargement - Enlargement on the Cartesian plane (2)
By the end of the lesson, the learner should be able to:

- Describe the process of enlarging figures with centre not at origin
- Determine coordinates of images after enlargement and solve related problems
- Appreciate applying both positive and negative scale factors on Cartesian plane
The learner is guided to:
- Plot figures with given vertices
- Enlarge with centres at various points
- Determine image coordinates
- Apply both positive and negative scale factors
What happens when the centre is not at the origin?
- Master Mathematics Grade 9 pg. 198
- Graph papers
- Rulers
- Calculators
- Digital devices
- Written tests - Class activities
5 3
4.0 Geometry
4.3 Similarity and Enlargement - Enlargement on the Cartesian plane (2)
By the end of the lesson, the learner should be able to:

- Describe the process of enlarging figures with centre not at origin
- Determine coordinates of images after enlargement and solve related problems
- Appreciate applying both positive and negative scale factors on Cartesian plane
The learner is guided to:
- Plot figures with given vertices
- Enlarge with centres at various points
- Determine image coordinates
- Apply both positive and negative scale factors
What happens when the centre is not at the origin?
- Master Mathematics Grade 9 pg. 198
- Graph papers
- Rulers
- Calculators
- Digital devices
- Written tests - Class activities
5 4
4.0 Geometry
4.3 Similarity and Enlargement - Linear scale factor of similar figures (1)
By the end of the lesson, the learner should be able to:

- Define linear scale factor
- Calculate linear scale factor from similar figures and use it to find unknown lengths
- Show interest in applying linear scale factor to practical situations
The learner is guided to:
- Measure corresponding sides of similar figures
- Calculate ratios to find linear scale factor
- Use scale factor to determine unknown dimensions
- Apply to practical situations
What is linear scale factor?
- Master Mathematics Grade 9 pg. 200
- Rulers
- Similar objects
- Calculators
- Models
- Observation - Oral questions
5 5
4.0 Geometry
4.3 Similarity and Enlargement - Linear scale factor of similar figures (1)
By the end of the lesson, the learner should be able to:

- Define linear scale factor
- Calculate linear scale factor from similar figures and use it to find unknown lengths
- Show interest in applying linear scale factor to practical situations
The learner is guided to:
- Measure corresponding sides of similar figures
- Calculate ratios to find linear scale factor
- Use scale factor to determine unknown dimensions
- Apply to practical situations
What is linear scale factor?
- Master Mathematics Grade 9 pg. 200
- Rulers
- Similar objects
- Calculators
- Models
- Observation - Oral questions
6 1
4.0 Geometry
4.3 Similarity and Enlargement - Linear scale factor of similar figures (2)
By the end of the lesson, the learner should be able to:

- Explain applications of linear scale factor in real-life situations
- Solve problems involving scale models and drawings
- Appreciate use of similarity in architecture and mapping
The learner is guided to:
- Work with scale drawings and models
- Determine actual dimensions from scale drawings
- Calculate linear scale factors from given information
- Discuss applications in architecture and mapping
How is linear scale factor used in real life?
- Master Mathematics Grade 9 pg. 200
- Maps
- Scale models
- Calculators
- Real objects
- Written assignments - Written tests
6 2
4.0 Geometry
4.3 Similarity and Enlargement - Linear scale factor of similar figures (2)
By the end of the lesson, the learner should be able to:

- Explain applications of linear scale factor in real-life situations
- Solve problems involving scale models and drawings
- Appreciate use of similarity in architecture and mapping
The learner is guided to:
- Work with scale drawings and models
- Determine actual dimensions from scale drawings
- Calculate linear scale factors from given information
- Discuss applications in architecture and mapping
How is linear scale factor used in real life?
- Master Mathematics Grade 9 pg. 200
- Maps
- Scale models
- Calculators
- Real objects
- Written assignments - Written tests
6 3
4.0 Geometry
4.4 Trigonometry - Angles and sides of right-angled triangles
By the end of the lesson, the learner should be able to:

- Define hypotenuse, opposite and adjacent sides
- Identify and name sides with reference to given angles
- Show interest in recognizing right-angled triangles in real situations
The learner is guided to:
- Draw right-angled triangles
- Identify the hypotenuse
- Label opposite and adjacent sides for given angles
- Practice with different orientations of triangles
How do we identify sides of a right-angled triangle?
- Master Mathematics Grade 9 pg. 205
- Rulers
- Set squares
- Models of triangles
- Charts
- Observation - Oral questions
6 4
4.0 Geometry
4.4 Trigonometry - Angles and sides of right-angled triangles
By the end of the lesson, the learner should be able to:

- Define hypotenuse, opposite and adjacent sides
- Identify and name sides with reference to given angles
- Show interest in recognizing right-angled triangles in real situations
The learner is guided to:
- Draw right-angled triangles
- Identify the hypotenuse
- Label opposite and adjacent sides for given angles
- Practice with different orientations of triangles
How do we identify sides of a right-angled triangle?
- Master Mathematics Grade 9 pg. 205
- Rulers
- Set squares
- Models of triangles
- Charts
- Observation - Oral questions
6 5
4.0 Geometry
4.4 Trigonometry - Tangent ratio and tables of tangents
By the end of the lesson, the learner should be able to:

- Define tangent of an angle as opposite/adjacent
- Calculate tangent ratios from right-angled triangles and read from tables
- Appreciate that tangent ratio is constant for a given angle
The learner is guided to:
- Work out ratios of opposite to adjacent sides
- Recognize that the ratio is constant for a given angle
- Define tangent as opposite/adjacent
- Read tangent values from tables
What is the tangent of an angle?
- Master Mathematics Grade 9 pg. 207
- Mathematical tables
- Rulers
- Calculators
- Right-angled triangles
- Class activities - Written tests
7 1
4.0 Geometry
4.4 Trigonometry - Sine and cosine ratios, tables of sines and cosines
By the end of the lesson, the learner should be able to:

- Define sine and cosine of an angle
- Calculate sine and cosine ratios and read values from mathematical tables
- Develop interest in observing that cosine values decrease as angles increase
The learner is guided to:
- Work out ratios of opposite to hypotenuse (sine)
- Work out ratios of adjacent to hypotenuse (cosine)
- Read values from tables of sines and cosines
- Observe that values in cosine tables are subtracted
How are sine and cosine different from tangent?
- Master Mathematics Grade 9 pg. 211
- Mathematical tables
- Rulers
- Calculators
- Models
- Observation - Written assignments
7 2
4.0 Geometry
4.4 Trigonometry - Sine and cosine ratios, tables of sines and cosines
By the end of the lesson, the learner should be able to:

- Define sine and cosine of an angle
- Calculate sine and cosine ratios and read values from mathematical tables
- Develop interest in observing that cosine values decrease as angles increase
The learner is guided to:
- Work out ratios of opposite to hypotenuse (sine)
- Work out ratios of adjacent to hypotenuse (cosine)
- Read values from tables of sines and cosines
- Observe that values in cosine tables are subtracted
How are sine and cosine different from tangent?
- Master Mathematics Grade 9 pg. 211
- Mathematical tables
- Rulers
- Calculators
- Models
- Observation - Written assignments
7 3
4.0 Geometry
4.4 Trigonometry - Sine and cosine ratios, tables of sines and cosines
By the end of the lesson, the learner should be able to:

- Define sine and cosine of an angle
- Calculate sine and cosine ratios and read values from mathematical tables
- Develop interest in observing that cosine values decrease as angles increase
The learner is guided to:
- Work out ratios of opposite to hypotenuse (sine)
- Work out ratios of adjacent to hypotenuse (cosine)
- Read values from tables of sines and cosines
- Observe that values in cosine tables are subtracted
How are sine and cosine different from tangent?
- Master Mathematics Grade 9 pg. 211
- Mathematical tables
- Rulers
- Calculators
- Models
- Observation - Written assignments
7 4
4.0 Geometry
4.4 Trigonometry - Using calculators and applications of trigonometric ratios
By the end of the lesson, the learner should be able to:

- Explain how to use calculators to find trigonometric ratios
- Apply trigonometric ratios to calculate unknown sides and angles
- Appreciate using trigonometry to solve real-life problems
The learner is guided to:
- Use calculator buttons for sin, cos, tan
- Find inverse trigonometric ratios
- Calculate unknown lengths in right-angled triangles
- Solve problems involving heights, distances and angles
How do we use trigonometry to solve real-life problems?
- Master Mathematics Grade 9 pg. 217
- Scientific calculators
- Rulers
- Protractors
- Real-life problem scenarios
- Written tests - Practical activities
7 4-5
4.0 Geometry
4.4 Trigonometry - Using calculators and applications of trigonometric ratios
By the end of the lesson, the learner should be able to:

- Explain how to use calculators to find trigonometric ratios
- Apply trigonometric ratios to calculate unknown sides and angles
- Appreciate using trigonometry to solve real-life problems
The learner is guided to:
- Use calculator buttons for sin, cos, tan
- Find inverse trigonometric ratios
- Calculate unknown lengths in right-angled triangles
- Solve problems involving heights, distances and angles
How do we use trigonometry to solve real-life problems?
- Master Mathematics Grade 9 pg. 217
- Scientific calculators
- Rulers
- Protractors
- Real-life problem scenarios
- Written tests - Practical activities
8-9

End year assessment and closing


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