4.0: Geometry

4.1: Geometrical Constructions - Constructing parallel lines using ruler and compasses
4.1: Geometrical Constructions - Constructing parallel lines using set square and ruler

By the end of the lesson, the learner should be able to:

- Define parallel lines
- Construct parallel lines using a ruler and pair of compasses
- Appreciate the importance of accurate geometric constructions

In groups, learners are guided to:
- Discuss the concept of parallel lines in real life
- Follow step-by-step construction procedure using compass arcs
- Draw a line and mark a point above it
- Use compass arcs to construct parallel line through the point
- Compare constructed lines with classmates

How can we construct parallel lines without measuring angles?

- MASTER Mathematics Grade 8 Learner's Book pg. 119
- Ruler
- Pair of compasses
- Pencil
- Plain paper
- Set square
- Drawing paper

- Observation - Practical construction tasks - Oral questions

4.0: Geometry

4.1: Geometrical Constructions - Constructing perpendicular bisector of a line
4.1: Geometrical Constructions - Constructing perpendicular from a point to a line using compasses
4.1: Geometrical Constructions - Constructing perpendicular using set square and ruler
4.1: Geometrical Constructions - Proportional division of a line

By the end of the lesson, the learner should be able to:

- Define perpendicular bisector
- Construct perpendicular bisector using ruler and compasses
- Value accuracy in constructions

In groups, learners are guided to:
- Draw a line of given length
- Use compass to mark arcs from both ends
- Identify intersection points of arcs
- Join intersection points to form perpendicular bisector
- Measure and verify equal segments and right angles

Why is the perpendicular bisector important in geometry?

- MASTER Mathematics Grade 8 Learner's Book pg. 119
- Ruler
- Pair of compasses
- Protractor
- Pencil
- Plain paper
- Set square
- Drawing paper

- Observation - Practical construction - Written assignments

4.0: Geometry

4.1: Geometrical Constructions - Sum of interior angles of polygons
4.1: Geometrical Constructions - Exterior angles of polygons
4.1: Geometrical Constructions - Constructing regular triangles

By the end of the lesson, the learner should be able to:

- State the formula for sum of interior angles of polygons
- Calculate sum of interior angles and number of right angles in polygons
- Show interest in exploring polygon properties

In groups, learners are guided to:
- Draw triangles and measure interior angles
- Find sum of interior angles
- Divide sum by right angles
- Draw polygons with different numbers of sides
- Subdivide polygons into triangles
- Apply formula for sum of angles

How does the number of sides affect the sum of interior angles?

- MASTER Mathematics Grade 8 Learner's Book pg. 119
- Ruler
- Protractor
- Pair of compasses
- Calculator
- Chart showing polygon properties
- Pencil

- Observation - Oral questions - Written assignments

4.0: Geometry

4.1: Geometrical Constructions - Constructing regular quadrilaterals (squares)
4.1: Geometrical Constructions - Constructing regular pentagons

By the end of the lesson, the learner should be able to:

- Describe properties of squares
- Construct a square using ruler and compasses
- Demonstrate accuracy in perpendicular construction

In groups, learners are guided to:
- Draw line of given length
- Construct perpendicular at one end using compasses
- Mark point along perpendicular
- Use both ends as centers to locate fourth vertex
- Join points to form square
- Measure angles to verify right angles at each vertex

How do we ensure all angles in a square are right angles using only compass and ruler?

- MASTER Mathematics Grade 8 Learner's Book pg. 119
- Ruler
- Pair of compasses
- Protractor
- Plain paper
- Pencil
- Calculator

- Observation - Practical tasks - Peer assessment

4.0: Geometry

4.1: Geometrical Constructions - Constructing regular hexagons and circles
4.2: Coordinates and Graphs - Drawing labelled Cartesian plane

By the end of the lesson, the learner should be able to:

- Identify that interior angle of regular hexagon is 120°
- Construct regular hexagon and circles related to triangles
- Appreciate relationship between circles and polygons

In groups, learners are guided to:
- Construct regular hexagon using protractor
- Construct triangle and draw perpendicular bisectors
- Locate circumcenter and draw circumcircle
- Construct angle bisectors to find incenter and draw incircle
- Compare properties of different circles

How are circles related to regular polygons and triangles?

- MASTER Mathematics Grade 8 Learner's Book pg. 119
- Ruler
- Protractor
- Pair of compasses
- Pencil
- MASTER Mathematics Grade 8 Learner's Book pg. 147
- Graph paper
- Digital resources

- Observation - Practical construction - Oral questions

4.0: Geometry

4.2: Coordinates and Graphs - Drawing Cartesian plane with different scales
4.2: Coordinates and Graphs - Identifying points on Cartesian plane

By the end of the lesson, the learner should be able to:

- Explain the concept of scale in graphs
- Draw Cartesian plane with specified scales on both axes
- Demonstrate accuracy in scaling

In groups, learners are guided to:
- Draw Cartesian plane with various scales
- Practice with different unit representations
- Label axes correctly with chosen scale
- Discuss when to use different scales
- Compare graphs with different scales

How does scale affect the appearance of a graph?

- MASTER Mathematics Grade 8 Learner's Book pg. 147
- Graph paper
- Ruler
- Pencil
- Calculator
- Worksheet with points

- Observation - Practical tasks - Written tests

4.0: Geometry

4.2: Coordinates and Graphs - Plotting points on Cartesian plane
4.2: Coordinates and Graphs - Reading coordinates from graphs
4.2: Coordinates and Graphs - Generating table of values from linear equations

By the end of the lesson, the learner should be able to:

- Explain the process of plotting coordinates
- Plot given coordinates on Cartesian plane accurately
- Demonstrate accuracy in plotting

In groups, learners are guided to:
- Identify x-coordinate and locate on x-axis
- Check sign of y-coordinate
- Draw line upward for positive y, downward for negative y
- Locate y-coordinate on y-axis
- Mark point where lines meet
- Practice plotting points in all quadrants

How do we use coordinates to mark exact positions?

- MASTER Mathematics Grade 8 Learner's Book pg. 147
- Graph paper
- Ruler
- Pencil
- List of coordinates
- Graph paper with plotted points
- Practice worksheets
- Calculator

- Observation - Practical tasks - Peer assessment

4.0: Geometry

4.2: Coordinates and Graphs - Completing tables for linear equations
4.2: Coordinates and Graphs - Determining appropriate scale for graphs

By the end of the lesson, the learner should be able to:

- Identify given values in equation tables
- Complete given tables using equations accurately
- Demonstrate algebraic skills in context

In groups, learners are guided to:
- Complete tables for equations in various forms
- Substitute given values to find missing values
- Generate complete tables for different equations
- Practice with whole numbers and fractions
- Verify completed tables

How do different forms of equations affect table generation?

- MASTER Mathematics Grade 8 Learner's Book pg. 147
- Calculator
- Pencil
- Exercise book
- Practice worksheets
- Graph paper
- Ruler
- Data tables

- Observation - Written tests - Oral questions

4.0: Geometry

4.2: Coordinates and Graphs - Drawing line graphs from tables
4.2: Coordinates and Graphs - Drawing graphs for various linear equations

By the end of the lesson, the learner should be able to:

- Recall steps for drawing line graphs
- Draw straight lines through plotted points using appropriate scale
- Show accuracy in graphing

In groups, learners are guided to:
- Generate table of values using given equation
- Choose suitable scale
- Plot coordinates on Cartesian plane
- Join plotted points using ruler
- Draw line graphs for various equations
- Verify line passes through all points

Why do linear equations produce straight line graphs?

- MASTER Mathematics Grade 8 Learner's Book pg. 147
- Graph paper
- Ruler
- Pencil
- Calculator
- Set of equations

- Observation - Practical construction - Peer assessment

4.0: Geometry

4.2: Coordinates and Graphs - Introduction to simultaneous equations graphically
4.2: Coordinates and Graphs - Solving simultaneous linear equations graphically

By the end of the lesson, the learner should be able to:

- Define simultaneous equations
- Identify point of intersection of two lines as solution
- Show interest in graphical methods

In groups, learners are guided to:
- Solve simultaneous equations algebraically
- Draw graphs of both equations on same axes
- Identify where lines intersect
- Read coordinates of intersection point
- Compare graphical solution to algebraic solution

How can graphs help us solve two equations together?

- MASTER Mathematics Grade 8 Learner's Book pg. 147
- Graph paper
- Ruler
- Calculator
- Number cards
- Pencil

- Observation - Oral questions - Written assignments

4.0: Geometry

4.2: Coordinates and Graphs - Practice solving simultaneous equations with different forms
4.2: Coordinates and Graphs - Applying simultaneous equations to real-life problems

By the end of the lesson, the learner should be able to:

- Identify equations with decimal and fractional coefficients
- Solve various forms of simultaneous equations graphically
- Show proficiency in graphical methods

In groups, learners are guided to:
- Solve equations with integer coefficients
- Work with decimal coefficients
- Handle equations with fractions
- Practice with different forms
- Compare solutions for accuracy

How do decimal coefficients affect the graphing process?

- MASTER Mathematics Grade 8 Learner's Book pg. 147
- Graph paper
- Ruler
- Scientific calculator
- Pencil
- Calculator
- Real-life problem cards

- Observation - Written tests - Problem-solving tasks

4.0: Geometry

4.3: Scale Drawing - Representation of length to given scale
4.3: Scale Drawing - Converting actual length to scale length

By the end of the lesson, the learner should be able to:

- Define scale and its purpose
- Determine scale from given measurements
- Show understanding of proportion

In groups, learners are guided to:
- Compare sizes of objects and their representations
- Discuss need for scale in drawings
- Measure actual dimensions
- Choose appropriate scale for representations
- Calculate scale from given information
- Express scale in different forms

Why do we need scale when drawing large objects?

- MASTER Mathematics Grade 8 Learner's Book pg. 160
- Ruler
- Tape measure
- Pencil
- Drawing paper
- Calculator
- Conversion tables

- Observation - Oral questions - Practical tasks

4.0: Geometry

4.3: Scale Drawing - Converting scale length to actual length
4.3: Scale Drawing - Interpreting linear scales in statement form

By the end of the lesson, the learner should be able to:

- Explain the process of converting scale to actual measurements
- Convert scale measurements to actual measurements accurately
- Show systematic calculation approach

In groups, learners are guided to:
- Measure lengths on scale diagrams
- Use given scales to find actual lengths
- Calculate actual distances
- Work with different unit conversions
- Practice reverse calculations

How do we find real dimensions from scale drawings?

- MASTER Mathematics Grade 8 Learner's Book pg. 160
- Ruler
- Calculator
- Scale drawings
- Pencil
- Maps with linear scales
- Sample plans

- Observation - Written tests - Practical tasks

4.0: Geometry

4.3: Scale Drawing - Writing linear scales in statement form
4.3: Scale Drawing - Interpreting linear scales in ratio form

By the end of the lesson, the learner should be able to:

- Recall the format for writing scales in statement form
- Express scales in statement form clearly and accurately
- Demonstrate understanding of scale notation

In groups, learners are guided to:
- Express given scales in statement form
- Write statements using proper format
- Practice with scales showing various divisions
- Convert linear scales to statements
- Discuss advantages of statement form

Why is statement form useful for describing scales?

- MASTER Mathematics Grade 8 Learner's Book pg. 160
- Ruler
- Linear scale examples
- Pencil
- Drawing paper
- Calculator
- Conversion charts

- Observation - Written tests - Practical tasks

4.0: Geometry

4.3: Scale Drawing - Writing linear scales in ratio form
4.3: Scale Drawing - Converting scale from statement to ratio form

By the end of the lesson, the learner should be able to:

- State the requirements for writing scales in ratio form
- Write scales in ratio form correctly without units
- Demonstrate accuracy in conversions

In groups, learners are guided to:
- Complete tables converting statement to ratio form
- Convert scales with various measurements
- Write map scales in ratio form
- Calculate ratios for different scenarios
- Practice systematic conversions

How do we ensure accuracy when converting to ratio form?

- MASTER Mathematics Grade 8 Learner's Book pg. 160
- Calculator
- Conversion tables
- Pencil
- Practice worksheets
- Ruler
- Unit conversion chart

- Observation - Written assignments - Problem-solving

4.0: Geometry

4.3: Scale Drawing - Converting scale from ratio to statement form
4.3: Scale Drawing - Making scale drawings with calculations

By the end of the lesson, the learner should be able to:

- Explain the process of converting ratio to statement form
- Convert ratio form scales to statement form using appropriate units
- Demonstrate understanding of both forms

In groups, learners are guided to:
- Convert ratio scales to statement form
- Determine appropriate units for actual measurements
- Express scales clearly in words
- Practice with various ratio scales
- Choose suitable units for statements

How do we choose appropriate units in statement form?

- MASTER Mathematics Grade 8 Learner's Book pg. 160
- Atlas
- Calculator
- Ruler
- Pencil
- Drawing paper

- Observation - Problem-solving - Oral questions

4.0: Geometry

4.3: Scale Drawing - Scale drawings with distance calculations
4.3: Scale Drawing - Using maps and demonstrating scale

By the end of the lesson, the learner should be able to:

- Recall how to measure distances on drawings
- Make scale drawings involving multiple distances and calculate actual distances
- Show systematic approach to problem-solving

In groups, learners are guided to:
- Make scale drawings involving multiple points
- Use suitable scales for given distances
- Measure lengths on scale drawings
- Calculate actual distances from drawings
- Apply geometric principles where needed
- Verify measurements

How do scale drawings help solve distance problems?

- MASTER Mathematics Grade 8 Learner's Book pg. 160
- Ruler
- Pair of compasses
- Calculator
- Graph paper
- Atlas
- Maps
- Digital resources

- Observation - Practical tasks - Problem-solving

4.0: Geometry

4.3: Scale Drawing - Application problems with scale
4.3: Scale Drawing - Using ICT for scale and maps

By the end of the lesson, the learner should be able to:

- Identify given information in scale problems
- Solve complex problems involving scale, area, volume, time and speed
- Show advanced problem-solving skills

In groups, learners are guided to:
- Solve problems involving height and scale
- Find scales used in given scenarios
- Calculate areas from scale diagrams
- Determine time and speed using map scales
- Work with various measurement scenarios
- Apply multiple concepts together

How do professionals use scale in their work?

- MASTER Mathematics Grade 8 Learner's Book pg. 160
- Calculator
- Ruler
- Problem cards
- Reference materials
- Digital devices (tablets/computers)
- Internet access
- Digital mapping software
- Projector

- Observation - Problem-solving - Written tests

4.0: Geometry

4.4: Common Solids - Identifying common solids from environment
4.4: Common Solids - Properties of solids (faces, edges, vertices)

By the end of the lesson, the learner should be able to:

- Name common solids: cubes, cuboids, cylinders, pyramids and cones
- Classify solids by their properties
- Show awareness of geometric shapes in environment

In groups, learners are guided to:
- Collect objects from environment
- Group objects by shape categories
- Identify properties of each solid type
- Discuss examples in daily life
- Create display of classified solids

Where do we see these solids in our daily lives?

- MASTER Mathematics Grade 8 Learner's Book pg. 176
- Collection of solid objects
- Models of solids
- Pictures of buildings
- Digital images
- Ruler
- Labels
- Worksheet

- Observation - Practical classification - Oral questions

4.0: Geometry

4.4: Common Solids - Sketching nets of cubes
4.4: Common Solids - Sketching nets of cuboids
4.4: Common Solids - Sketching nets of cylinders

By the end of the lesson, the learner should be able to:

- Define the term "net" of a solid
- Sketch nets of closed and open cubes
- Demonstrate spatial visualization

In groups, learners are guided to:
- Label cube vertices
- Cut cube along specified edges
- Lay out faces on flat surface
- Sketch net showing all faces for closed cube
- Sketch net showing appropriate faces for open cube
- Identify different possible net arrangements

How does a 3D cube transform into a 2D net?

- MASTER Mathematics Grade 8 Learner's Book pg. 176
- Model cubes
- Scissors/razor blade
- Ruler
- Pencil
- Plain paper
- Model cuboids
- Grid paper
- Model cylinders
- Pair of compasses

- Observation - Practical construction - Peer assessment

4.0: Geometry

4.4: Common Solids - Sketching nets of pyramids
4.4: Common Solids - Sketching nets of cones

By the end of the lesson, the learner should be able to:

- Describe components of pyramid nets
- Sketch nets of pyramids with different bases
- Show precision in drawing nets

In groups, learners are guided to:
- Label pyramid vertices
- Cut along slant edges
- Lay faces on flat surface
- Sketch net showing base and triangular faces
- Ensure triangular faces connect to base edges
- Practice with different base dimensions

How many triangular faces does a square-based pyramid have?

- MASTER Mathematics Grade 8 Learner's Book pg. 176
- Model pyramids
- Scissors/razor blade
- Ruler
- Pencil
- Drawing paper
- Model cones
- Protractor
- Pair of compasses

- Observation - Practical tasks - Peer review

4.0: Geometry

4.4: Common Solids - Matching solids to nets and vice versa
4.4: Common Solids - Surface area of cubes from nets

By the end of the lesson, the learner should be able to:

- Identify solids from their nets
- Match given solids to correct nets
- Demonstrate spatial reasoning

In groups, learners are guided to:
- Match various solids to their nets
- Identify which solid each net will form
- Draw solid that corresponds to given net
- Practice visualizing 3D from 2D
- Sketch nets for solids with various dimensions

How can we visualize the solid from looking at its net?

- MASTER Mathematics Grade 8 Learner's Book pg. 176
- Various nets
- Model solids
- Ruler
- Pencil
- Matching cards
- Model cubes
- Calculator
- Net templates

- Observation - Practical matching - Problem-solving

4.0: Geometry

4.4: Common Solids - Surface area of cuboids from nets
4.4: Common Solids - Surface area of cylinders from nets

By the end of the lesson, the learner should be able to:

- State the formula for surface area of cuboid
- Calculate total surface area of cuboid from nets
- Show organized calculation method

In groups, learners are guided to:
- Draw net of cuboid with given dimensions
- Calculate areas of different faces
- Identify pairs of equal faces
- Add all areas to find total
- Practice with various dimensions
- Verify calculations

Why do we calculate surface area in pairs for cuboids?

- MASTER Mathematics Grade 8 Learner's Book pg. 176
- Model cuboids
- Ruler
- Calculator
- Grid paper
- Pencil
- Model cylinders
- Pair of compasses
- Formula chart

- Observation - Written assignments - Practical calculations

4.0: Geometry

4.4: Common Solids - Surface area of pyramids from nets
4.4: Common Solids - Surface area of cones and distance on surfaces

By the end of the lesson, the learner should be able to:

- Identify components of pyramid surface area
- Calculate total surface area of pyramid from nets
- Show systematic approach to complex calculations

In groups, learners are guided to:
- Draw net showing base and triangular faces
- Calculate base area
- Calculate area of each triangular face
- Add base area to sum of triangular areas
- Practice with different dimensions
- Verify calculations

How do we find the slant height if not given?

- MASTER Mathematics Grade 8 Learner's Book pg. 176
- Model pyramids
- Ruler
- Calculator
- Pencil
- Net templates
- Model cones and cuboids
- Protractor
- String
- Scissors

- Observation - Written assignments - Problem-solving

4.0: Geometry

4.4: Common Solids - Making models of hollow solids (cubes and cuboids)
4.4: Common Solids - Making models of cylinders, cones and pyramids

By the end of the lesson, the learner should be able to:

- List steps for making hollow models
- Construct hollow cube and cuboid models from nets
- Show craftsmanship in model making

In groups, learners are guided to:
- Draw nets accurately on manila paper
- Include flaps for joining faces
- Cut out nets carefully
- Fold along marked lines
- Paste flaps to form hollow solids
- Display completed models

Why do we need flaps when making hollow models?

- MASTER Mathematics Grade 8 Learner's Book pg. 176
- Manila paper
- Ruler
- Pencil
- Scissors
- Glue/paste
- Colored markers
- Pair of compasses
- Protractor
- Glue

- Observation - Practical construction - Peer assessment

4.0: Geometry
5.0: Data Handling and Probability
5.0: Data Handling and Probability
5.0: Data Handling and Probability

4.4: Common Solids - Using IT devices and drawing technology
5.1: Data Presentation and Interpretation - Collecting data and drawing bar graphs
5.1: Data Presentation and Interpretation - Drawing bar graphs with suitable scale
5.1: Data Presentation and Interpretation - Interpreting bar graphs

By the end of the lesson, the learner should be able to:

- Identify technology tools for learning about solids
- Use technology to explore and draw solids and nets
- Appreciate technology in mathematics learning

In groups, learners are guided to:
- Watch educational videos about solids
- Use software to draw 3D shapes
- Explore rotating solids digitally
- Practice drawing nets using technology
- Use apps to visualize net folding
- Share digital creations

How does technology enhance our understanding of 3D shapes?

- MASTER Mathematics Grade 8 Learner's Book pg. 176
- Computers/tablets
- Internet access
- GeoGebra software
- Projector
- 3D modeling apps
- MASTER Mathematics Grade 8 Learner's Book pg. 197
- Ruler
- Graph paper
- Pencil
- Data collection sheets
- Calculator
- Data tables
- Sample bar graphs
- Question sheets

- Observation - Digital portfolio - Oral presentation - Peer evaluation

5.0: Data Handling and Probability

5.1: Data Presentation and Interpretation - Drawing line graphs
5.1: Data Presentation and Interpretation - Interpreting line graphs
5.1: Data Presentation and Interpretation - Identifying mode of discrete data
5.1: Data Presentation and Interpretation - Calculating mean of discrete data

By the end of the lesson, the learner should be able to:

- Define line graph and state its uses
- Draw line graphs from given data
- Appreciate line graphs for showing trends

In groups, learners are guided to:
- Choose suitable scale for x-axis
- Choose suitable scale for y-axis
- Plot points from table of values
- Join plotted points using straight lines
- Label axes appropriately
- Practice drawing line graphs for different data sets

When is it appropriate to use a line graph instead of a bar graph?

- MASTER Mathematics Grade 8 Learner's Book pg. 197
- Graph paper
- Ruler
- Pencil
- Calculator
- Data tables
- Sample line graphs
- Question sheets
- Number cards
- Exercise books
- Data sets

- Observation - Practical construction - Peer assessment

5.0: Data Handling and Probability

5.1: Data Presentation and Interpretation - Working out averages from different sets
5.1: Data Presentation and Interpretation - Determining median of discrete data
5.1: Data Presentation and Interpretation - Using IT for data presentation and calculations

By the end of the lesson, the learner should be able to:

- Recall the concept of average
- Work out averages from different data sets including finding missing values
- Demonstrate computational proficiency

In groups, learners are guided to:
- Calculate averages for various data sets
- Work with data of different sizes
- Find missing values when mean is given
- Solve word problems involving averages
- Apply mean in real-life contexts
- Verify solutions

How can we use mean to find missing values in a data set?

- MASTER Mathematics Grade 8 Learner's Book pg. 197
- Calculator
- Pencil
- Exercise books
- Problem cards
- Number cards
- Computers/tablets
- Spreadsheet software
- Internet access
- Projector
- Data sets

- Observation - Written assignments - Problem-solving tasks

5.0: Data Handling and Probability

5.2: Probability - Identifying events involving chance in real life
5.2: Probability - Discussing likely and unlikely events

By the end of the lesson, the learner should be able to:

- Define chance and probability
- Identify events involving chance in daily life
- Show awareness of probability in real situations

In groups, learners are guided to:
- Discuss possibilities in various scenarios
- Identify chance events in sports
- Recognize chance in weather predictions
- Discuss chance in games
- List daily events involving chance
- Share observations with class

What is chance and where do we encounter it in daily life?

- MASTER Mathematics Grade 8 Learner's Book pg. 210
- Pictures of chance events
- Pencil
- Chart paper
- Real-life scenario cards
- Likelihood scale chart
- Event cards
- Exercise books

- Observation - Oral questions - Class discussion

5.0: Data Handling and Probability

5.2: Probability - Performing chance experiments
5.2: Probability - Writing experimental probability outcomes

By the end of the lesson, the learner should be able to:

- Define chance experiment
- Perform chance experiments such as flipping coins, tossing dice, and drawing objects
- Show interest in hands-on probability activities

In groups, learners are guided to:
- Obtain coins and flip them
- Toss dice and record outcomes
- Draw colored balls or beads from bags
- Use spinners and record results
- Record outcomes from experiments
- Compare results with other groups
- Discuss patterns observed

What are the possible outcomes when we perform chance experiments?

- MASTER Mathematics Grade 8 Learner's Book pg. 210
- Coins
- Dice
- Colored balls/beads
- Bags
- Spinners
- Recording sheets
- Number cards
- Pencil
- Exercise books

- Observation - Practical tasks - Oral questions

5.0: Data Handling and Probability

5.2: Probability - Expressing probability outcomes as fractions
5.2: Probability - Expressing probability as decimals and percentages
5.2: Probability - Using IT to play probability games
5.2: Probability - Using IT to play probability games

By the end of the lesson, the learner should be able to:

- State the formula for probability as a fraction
- Express probability outcomes as fractions accurately
- Show understanding of favorable outcomes

In groups, learners are guided to:
- Identify total possible outcomes
- Identify favorable outcomes
- Express probability as fraction of favorable to total outcomes
- Simplify probability fractions
- Calculate probabilities from various scenarios
- Solve word problems involving probability
- Verify answers

How do we express the chance of an event happening as a fraction?

- MASTER Mathematics Grade 8 Learner's Book pg. 210
- Colored balls/beads
- Bags
- Calculator
- Pencil
- Exercise books
- Conversion charts
- Computers/tablets
- Internet access
- Probability apps/software
- Projector
- Recording sheets

- Observation - Written assignments - Problem-solving tasks