Measurements

Money - Working out appreciation

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

-Work out appreciation of value
-Apply appreciation calculations to assets
-Show interest in value appreciation

-Research meaning of appreciation
-List items that appreciate in value
-Calculate value after appreciation
-Discuss items worth investing in

How do we calculate appreciation of value?

-KLB Grade 8 Mathematics pg. 96
-Calculator
-Digital resources

-Observation -Oral questions -Written assignments

Measurements

Money - Working out depreciation

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

-Work out depreciation of value
-Apply depreciation calculations to assets
-Understand depreciation in financial planning

-Research meaning of depreciation
-List items that depreciate in value
-Calculate value after depreciation
-Discuss impact of depreciation on investments

How do we calculate depreciation of value?

-KLB Grade 8 Mathematics pg. 97
-Calculator
-Digital resources

-Observation -Oral questions -Written tests

Measurements

Money - Working out hire purchase

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

-Work out hire purchase costs
-Compare cash price and hire purchase price
-Make informed financial decisions

-Visit shops with hire purchase options or use digital resources
-Gather information on deposit, cash price, and installments
-Calculate total hire purchase cost
-Compare with cash price and determine the extra cost

How do we pay for goods on hire purchase?

-KLB Grade 8 Mathematics pg. 98
-Calculator
-Brochures from shops
-Digital resources

-Observation -Oral questions -Written assignments

Geometry

Geometrical Constructions - Construction of parallel lines

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

-Construct parallel lines using a pair of compasses
-Apply parallel line construction in real-life situations
-Show interest in constructing parallel lines

-Draw line AB and point C above the line
-With C as center and radius length AB, draw an arc above line AB
-With B as center and radius length AC, draw an arc to cut the first arc at D
-Join C to D to form a line parallel to AB

How do we construct polygons?

-KLB Grade 8 Mathematics pg. 100
-Pair of compasses
-Ruler
-Drawing paper

-Observation -Oral questions -Written assignments

Geometry

Geometrical Constructions - Construction of parallel lines using a set square
Geometrical Constructions - Construction of perpendicular lines from a point

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

-Construct parallel lines using a set square and ruler
-Apply construction in real-life situations
-Value the importance of parallel lines

-Draw line ST and point P above the line
-Place one of the shorter edges of a set square along ST
-Put a ruler along the other edge of the set square to touch P
-Slide the set square along the ruler towards P
-Draw a straight line along the edge to create a parallel line

Where do we use polygons in real life situations?

-KLB Grade 8 Mathematics pg. 103
-Set square
-Ruler
-Drawing paper
-KLB Grade 8 Mathematics pg. 104
-Pair of compasses

-Observation -Oral questions -Written tests

Geometry

Geometrical Constructions - Construction of perpendicular lines through a point

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

-Construct perpendicular lines through a point on a given line
-Apply perpendicular construction in solving problems
-Value the use of perpendicular lines

-Draw line EF and point G on the line
-Using G as center and suitable radius, draw two arcs to cut EF at A and B
-With A and B as centers and using the same radius, construct two pairs of intersecting arcs on either side of EF
-Join C to D to form a perpendicular line through G

What is the relationship between perpendicular lines?

-KLB Grade 8 Mathematics pg. 105
-Pair of compasses
-Ruler
-Drawing paper

-Observation -Oral questions -Written tests

Geometry

Geometrical Constructions - Dividing a line proportionally

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

-Divide a line proportionally
-Apply proportional division in solving problems
-Show interest in proportional division

-Draw lines AB and AC of convenient lengths
-Mark five equal intervals from A along AC
-Join the last point to B
-Draw lines parallel to this line through the other points
-Mark the points where these parallel lines cut AB

How do we divide a line proportionally?

-KLB Grade 8 Mathematics pg. 106
-Pair of compasses
-Ruler
-Set square

-Observation -Oral questions -Written assignments

Geometry

Geometrical Constructions - Identifying angle properties of polygons

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

-Identify angle properties of polygons
-Calculate interior and exterior angles
-Show interest in polygon properties

-Discuss the relationship between the sum of interior angles and number of sides
-Fill in a table showing the sum of interior angles for different polygons
-Relate the number of right angles to the number of sides
-Calculate individual angles in regular polygons

What are the properties of different polygons?

-KLB Grade 8 Mathematics pg. 108
-Polygon models
-Protractor
-Calculator

-Observation -Oral questions -Written tests

Geometry

Geometrical Constructions - Construction of a regular triangle

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

-Construct a regular triangle
-Apply triangle construction in real-life situations
-Value the use of regular triangles

-Construct line PQ of required length
-Using P and Q as centers and radius equal to side length, construct two arcs intersecting at R
-Join P to R and Q to R
-Measure the angles to confirm they are all 60°

How do we construct regular polygons?

-KLB Grade 8 Mathematics pg. 112
-Pair of compasses
-Ruler
-Protractor

-Observation -Oral questions -Written assignments

Geometry

Geometrical Constructions - Construction of a regular quadrilateral

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

-Construct a regular quadrilateral (square)
-Apply square construction in real-life situations
-Show interest in regular quadrilaterals

-Draw line AB of required length
-Construct perpendicular lines at A and B
-With A as center and radius equal to side length, mark point D on the perpendicular
-With B as center and radius equal to side length, mark point C on the perpendicular
-Join D to C to complete the square

What are the applications of regular polygons?

-KLB Grade 8 Mathematics pg. 113
-Pair of compasses
-Ruler
-Set square

-Observation -Oral questions -Written tests

Geometry

Geometrical Constructions - Construction of a regular pentagon

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

-Calculate interior angles of a regular pentagon
-Construct a regular pentagon
-Value the use of regular pentagons

-Find the size of each interior angle of the pentagon (108°)
-Draw line AB of required length
-Using B as center and radius equal to side length, locate C such that angle ABC is 108°
-Continue the process to locate D and E
-Join A to E to complete the pentagon

How are interior angles related to the number of sides?

-KLB Grade 8 Mathematics pg. 114
-Pair of compasses
-Ruler
-Protractor

-Observation -Oral questions -Written assignments

Geometry

Geometrical Constructions - Construction of a regular hexagon

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

-Calculate interior angles of a regular hexagon
-Construct a regular hexagon
-Show interest in regular hexagons

-Find the size of each interior angle of the hexagon (120°)
-Draw line PQ of required length
-At Q, draw the interior angle PQR with QR equal to side length
-Continue the process to locate S, T, and U
-Join U to P to complete the hexagon

What are the properties of a regular hexagon?

-KLB Grade 8 Mathematics pg. 115
-Pair of compasses
-Ruler
-Protractor

-Observation -Oral questions -Written tests

Geometry

Geometrical Constructions - Construction of irregular polygons

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

-Construct irregular polygons
-Apply irregular polygon construction in real-life situations
-Value the use of irregular polygons

-Given the measurements of sides and angles, draw the first side
-Use measurements to construct each subsequent side and angle
-Complete the polygon by joining the last vertex to the first
-Verify measurements of all sides and angles

How do we construct irregular polygons?

-KLB Grade 8 Mathematics pg. 117
-Pair of compasses
-Ruler
-Protractor

-Observation -Oral questions -Written assignments

Geometry

Geometrical Constructions - Construction of circles passing through vertices

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

-Construct circles passing through the vertices of a triangle
-Find the center and radius of the circle
-Show interest in circumcircles

-Draw the triangle ABC
-Construct perpendicular bisectors of AB and AC
-Determine the point of intersection O (circumcenter)
-With O as center and radius OA, draw a circle
-Verify that the circle passes through all vertices

What is the relationship between a triangle and its circumcircle?

-KLB Grade 8 Mathematics pg. 123
-Pair of compasses
-Ruler
-Protractor

-Observation -Oral questions -Written tests

Geometry

Coordinates and Graphs - Drawing and labeling a Cartesian plane
Coordinates and Graphs - Identifying points on the Cartesian plane

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

-Draw a labelled Cartesian plane
-Identify different parts of the Cartesian plane
-Show interest in Cartesian planes

-Draw a horizontal x-axis and vertical y-axis
-Mark the origin where the axes intersect
-Use a scale to mark positive and negative values on both axes
-Label the axes and quadrants

How do we plot coordinates on a Cartesian plane?

-KLB Grade 8 Mathematics pg. 128
-Graph paper
-Ruler
-Digital resources
-KLB Grade 8 Mathematics pg. 129
-Cartesian plane charts

-Observation -Oral questions -Written assignments

Geometry

Coordinates and Graphs - Plotting points on the Cartesian plane

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

-Plot points on the Cartesian plane
-Apply coordinate plotting in real-life situations
-Show interest in coordinate systems

-Draw a Cartesian plane with appropriate scale
-Given ordered pairs, locate the x-coordinate on the x-axis
-Locate the y-coordinate on the y-axis
-Mark the point where the vertical and horizontal lines from these coordinates meet

Why are coordinates important in real life?

-KLB Grade 8 Mathematics pg. 130
-Graph paper
-Ruler
-Digital resources

-Observation -Oral questions -Written assignments

Geometry

Coordinates and Graphs - Generating table of values for linear equations

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

-Generate table of values for a linear equation
-Substitute values in equations
-Value the relationship between variables

-Given linear equations, select appropriate x-values
-Substitute each x-value into the equation to find corresponding y-value
-Record the ordered pairs in a table
-Verify that the pairs satisfy the original equation

Where do we use linear graphs in real life?

-KLB Grade 8 Mathematics pg. 131
-Exercise books
-Calculator
-Digital resources

-Observation -Oral questions -Written tests

Geometry

Coordinates and Graphs - Determining appropriate scale

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

-Determine an appropriate scale for a linear equation
-Convert actual values to scale values
-Show interest in scale selection

-Analyze the range of x and y values in the table
-Choose a scale that allows all points to fit on the graph paper
-Convert actual values to appropriate scale values
-Discuss the importance of suitable scales

How do we choose an appropriate scale?

-KLB Grade 8 Mathematics pg. 133
-Graph paper
-Calculator
-Digital resources

-Observation -Oral questions -Written assignments

Geometry

Coordinates and Graphs - Drawing linear graphs (I)

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

-Draw a linear graph from table of values
-Plot points accurately
-Value the use of linear graphs

-Draw a Cartesian plane with an appropriate scale
-Plot the points from the table of values
-Join the points with a straight line using a ruler
-Verify that the line passes through all the plotted points

What information can we derive from linear graphs?

-KLB Grade 8 Mathematics pg. 135
-Graph paper
-Ruler
-Pencil

-Observation -Oral questions -Written tests

Geometry

Coordinates and Graphs - Drawing linear graphs (II)

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

-Draw linear graphs for different equations
-Identify key features of linear graphs
-Show interest in graphical representations

-Generate tables of values for different linear equations
-Plot the points on a Cartesian plane
-Draw the lines representing the equations
-Discuss the gradient and y-intercept of each line

How does changing the equation affect the graph?

-KLB Grade 8 Mathematics pg. 136
-Graph paper
-Ruler
-Digital resources

-Observation -Oral questions -Written assignments

Geometry

Coordinates and Graphs - Solving simultaneous equations graphically (I)

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

-Solve simultaneous equations graphically
-Identify the point of intersection
-Value graphical solutions

-Generate tables of values for two linear equations
-Plot both equations on the same Cartesian plane
-Identify the point of intersection
-Verify that the coordinates satisfy both equations

How can we solve equations using graphs?

-KLB Grade 8 Mathematics pg. 137
-Graph paper
-Ruler
-Digital resources

-Observation -Oral questions -Written tests

Geometry

Coordinates and Graphs - Solving simultaneous equations graphically (II)

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

-Solve more complex simultaneous equations
-Determine accurate solutions from graphs
-Show interest in solution techniques

-Generate tables of values for equations with different forms
-Plot both equations on the same Cartesian plane
-Identify the point of intersection with precision
-Interpret the meaning of the solution

What are the advantages of graphical solutions?

-KLB Grade 8 Mathematics pg. 138
-Graph paper
-Ruler
-Calculator

-Observation -Oral questions -Written assignments

Geometry

Coordinates and Graphs - Applying simultaneous equations in real life (I)

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

-Apply simultaneous equations in real-life problems
-Form equations from word problems
-Value real-life applications

-Translate word problems into linear equations
-Generate tables of values for the equations
-Draw the graphs and find the point of intersection
-Interpret the solution in the context of the problem

Where do we use simultaneous equations in real life?

-KLB Grade 8 Mathematics pg. 140
-Graph paper
-Calculator
-Digital resources

-Observation -Oral questions -Written tests

Geometry

Coordinates and Graphs - Applying simultaneous equations in real life (II)

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

-Solve complex real-life problems using graphs
-Interpret solutions in context
-Show interest in practical applications

-Analyze complex word problems involving costs, quantities, etc.
-Form appropriate simultaneous equations
-Solve graphically and interpret the solution
-Discuss the practical implications of the solution

How can graphs help us make decisions?

-KLB Grade 8 Mathematics pg. 141
-Graph paper
-Calculator
-Digital resources

-Observation -Oral questions -Written assignments

Geometry

Coordinates and Graphs - Solving practical problems using graphs

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

-Solve practical problems using graphs
-Make decisions based on graphical solutions
-Appreciate graphical problem-solving

-Study practical problems from different contexts
-Model the problems using simultaneous equations
-Solve graphically and analyze the solutions
-Compare graphical solutions with algebraic methods

Why are graphs useful in problem-solving?

-KLB Grade 8 Mathematics pg. 142
-Graph paper
-Calculator
-Digital resources

-Observation -Oral questions -Written tests

Geometry

Scale Drawing - Representing length to a given scale
Scale Drawing - Converting actual length to scale length

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

-Represent length to a given scale
-Select appropriate scales
-Show interest in scale representation

-Measure lengths of various objects in the environment
-Record measurements in a table
-Identify objects that can/cannot be drawn to actual size
-Use scales to represent lengths proportionally

How do we determine scales in real life?

-KLB Grade 8 Mathematics pg. 143
-Measuring tape/ruler
-Various objects
-Drawing materials
-KLB Grade 8 Mathematics pg. 145
-Calculator

-Observation -Oral questions -Written assignments

Geometry

Scale Drawing - Converting scale length to actual length

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

-Convert scale length to actual length
-Apply conversion in real-life situations
-Show interest in scale conversion

-Study scale drawings with given scales
-Measure scale lengths in the drawings
-Convert scale lengths to actual lengths
-Verify conversions by measuring actual objects

How do we determine actual sizes from scale drawings?

-KLB Grade 8 Mathematics pg. 147
-Scale drawings
-Ruler
-Calculator

-Observation -Oral questions -Written assignments

Geometry

Scale Drawing - Interpreting linear scales in statement form

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

-Interpret linear scales in statement form
-Understand statement scales
-Value the use of statement scales

-Analyze diagrams with given actual and scale lengths
-Determine the relationship between actual and scale lengths
-Express the scale in statement form: "1 cm represents x units"
-Apply the scale to find other measurements

What does a scale statement tell us?

-KLB Grade 8 Mathematics pg. 148
-Scale diagrams
-Ruler
-Calculator

-Observation -Oral questions -Written tests

Geometry

Scale Drawing - Writing linear scales in statement form

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

-Write linear scales in statement form
-Apply statement scales correctly
-Show interest in scale representation

-Study objects with given actual and scale measurements
-Calculate the relationship between actual and scale lengths
-Express the scale in statement form
-Determine actual and scale measurements of other objects using the scale

How do we create an appropriate scale statement?

-KLB Grade 8 Mathematics pg. 149
-Various objects
-Measuring tools
-Calculator

-Observation -Oral questions -Written assignments

Geometry

Scale Drawing - Interpreting linear scales in ratio form

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

-Interpret linear scales in ratio form
-Understand ratio scales
-Value the use of ratio scales

-Study tables with scale lengths and actual lengths
-Convert both measurements to the same units
-Express the relationship as a ratio in the form 1:n
-Use the ratio scale to find other measurements

How do we read and use ratio scales?

-KLB Grade 8 Mathematics pg. 150
-Scale diagrams
-Ruler
-Calculator

-Observation -Oral questions -Written tests

Geometry

Scale Drawing - Writing linear scales in ratio form

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

-Write linear scales in ratio form
-Apply ratio scales correctly
-Show interest in scale representation

-Measure actual objects and their scale representations
-Convert measurements to the same units
-Express the relationship as a ratio in simplest form
-Use the ratio to make scale drawings of other objects

What information does a ratio scale provide?

-KLB Grade 8 Mathematics pg. 151
-Various objects
-Measuring tools
-Calculator

-Observation -Oral questions -Written assignments

Geometry

Scale Drawing - Converting linear scale from statement to ratio form

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

-Convert linear scales from statement to ratio form
-Apply conversion in real-life situations
-Value different forms of scale representation

-Study scales in statement form (1 cm represents x units)
-Convert all measurements to the same units
-Express the relationship as a ratio in the form 1:n
-Verify that both forms represent the same scale

How are statement and ratio scales related?

-KLB Grade 8 Mathematics pg. 152
-Maps with statement scales
-Calculator
-Digital resources

-Observation -Oral questions -Written tests

Geometry

Scale Drawing - Converting linear scale from ratio to statement form

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

-Convert linear scales from ratio to statement form
-Apply conversion in real-life situations
-Show interest in different scale forms

-Study scales in ratio form (1:n)
-Determine what unit measurement the ratio represents
-Express the scale in statement form (1 cm represents x units)
-Verify that both forms represent the same scale

Why might we need to convert between scale forms?

-KLB Grade 8 Mathematics pg. 153
-Maps with ratio scales
-Calculator
-Digital resources

-Observation -Oral questions -Written assignments

Geometry

Scale Drawing - Making scale drawings (I)

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

-Make scale drawings using given scales
-Apply scale drawing techniques
-Value the importance of accuracy in scale drawings

-Measure objects with regular shapes (rectangles, squares)
-Select appropriate scales for drawings
-Convert actual measurements to scale lengths
-Make accurate scale drawings

How do we create accurate scale drawings?

-KLB Grade 8 Mathematics pg. 155
-Drawing paper
-Ruler
-Various objects

-Observation -Oral questions -Written tests

Geometry

Scale Drawing - Making scale drawings (II)

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

-Make more complex scale drawings
-Apply scale drawing principles
-Show interest in scale drawing applications

-Measure objects with irregular or complex shapes
-Choose suitable scales based on drawing space and object size
-Convert actual measurements to scale lengths
-Create detailed and accurate scale drawings

How do professionals use scale drawings?

-KLB Grade 8 Mathematics pg. 156
-Drawing paper
-Ruler
-Protractor

-Observation -Oral questions -Written assignments

Geometry

Scale Drawing - Solving problems using scale drawings
Scale Drawing - Applications of scale drawings

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

-Solve problems using scale drawings
-Determine unknown measurements
-Value practical applications of scale drawings

-Study scale drawings with given scales
-Measure parts of the scale drawing
-Convert scale measurements to actual measurements
-Determine unknown dimensions of actual objects

Where do we use scale drawing in real life situations?

-KLB Grade 8 Mathematics pg. 157
-Scale drawings
-Ruler
-Calculator
-Maps
-Blueprint samples
-Digital resources

-Observation -Oral questions -Written tests

Geometry

Common Solids - Identification of common solids

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

-Identify common solids from the environment
-Classify solids based on properties
-Show interest in geometric solids

-Collect solids of different shapes from the environment
-Group them according to their shapes
-Count the number of faces, edges, and vertices in each solid
-Classify solids as polyhedra or non-polyhedra

What are common solids?

-KLB Grade 8 Mathematics pg. 158
-Common solid objects
-Digital resources

-Observation -Oral questions -Written assignments

Geometry

Common Solids - Characteristics of common solids

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

-Describe characteristics of common solids
-Differentiate between types of solids
-Value the properties of geometric solids

-Examine various solids: cubes, cuboids, prisms, pyramids, etc.
-Identify and count faces, edges, and vertices
-Determine the shapes of faces (triangular, rectangular, etc.)
-Classify solids based on their properties

What features define different types of solids?

-KLB Grade 8 Mathematics pg. 160
-Solid models
-Digital resources

-Observation -Oral questions -Written tests

Geometry

Common Solids - Nets of cube and cuboid

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

-Sketch nets of cubes and cuboids
-Understand the relationship between nets and solids
-Show interest in nets of solids

-Use boxes with open tops for the activity
-Cut along edges and spread out the faces
-Sketch the shape of the spread faces
-Identify different possible nets for the same solid

How do we use common solids in real life?

-KLB Grade 8 Mathematics pg. 161
-Cardboard boxes
-Scissors
-Drawing materials

-Observation -Oral questions -Written assignments

Geometry

Common Solids - Nets of pyramids

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

-Sketch nets of pyramids
-Understand the components of pyramids
-Value the relationship between nets and solids

-Study pyramids with different base shapes
-Cut pyramids along edges to create nets
-Identify the shapes of faces in the nets
-Draw nets of pyramids with given dimensions

How do nets help us understand solids?

-KLB Grade 8 Mathematics pg. 163
-Pyramid models
-Scissors
-Drawing materials

-Observation -Oral questions -Written tests

Geometry

Common Solids - Nets of cylinders

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

-Sketch nets of cylinders
-Understand the components of cylinders
-Show interest in cylinder properties

-Examine cylindrical objects
-Identify the components (circular bases and curved surface)
-Draw the net showing the rectangular curved surface and circular bases
-Calculate dimensions of the rectangular part from the cylinder's radius and height

How does a cylinder's net relate to its dimensions?

-KLB Grade 8 Mathematics pg. 164
-Cylindrical objects
-Ruler
-Drawing materials

-Observation -Oral questions -Written assignments

Geometry

Common Solids - Nets of cones

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

-Sketch nets of cones
-Understand the components of cones
-Value the relationship between nets and solids

-Examine conical objects
-Identify the components (circular base and curved surface)
-Draw the net showing the sector for curved surface and circular base
-Calculate the sector angle based on slant height and radius

What determines the shape of a cone's net?

-KLB Grade 8 Mathematics pg. 166
-Conical objects
-Compass
-Drawing materials

-Observation -Oral questions -Written tests

Geometry

Common Solids - Surface area of cubes

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

-Work out surface area of cubes from nets
-Apply the formula for cube surface area
-Show interest in surface area calculations

-Draw nets of cubes with given dimensions
-Calculate the area of each face (all squares of same size)
-Find the sum of areas of all faces
-Derive and apply the formula: SA = 6a²

How do we calculate the surface area of a cube?

-KLB Grade 8 Mathematics pg. 166
-Cube models
-Calculator
-Drawing materials

-Observation -Oral questions -Written assignments

Geometry

Common Solids - Surface area of cuboids

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

-Work out surface area of cuboids from nets
-Apply the formula for cuboid surface area
-Value surface area applications

-Draw nets of cuboids with given dimensions
-Calculate the area of each rectangular face
-Find the sum of areas of all faces
-Derive and apply the formula: SA = 2(lb + lh + bh)

What's the relationship between dimensions and surface area?

-KLB Grade 8 Mathematics pg. 168
-Cuboid models
-Calculator
-Drawing materials

-Observation -Oral questions -Written tests

Geometry

Common Solids - Surface area of cylinders

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

-Work out surface area of cylinders from nets
-Apply the formula for cylinder surface area
-Show interest in cylinder properties

-Draw nets of cylinders with given dimensions
-Calculate the area of the circular bases and rectangular curved surface
-Find the sum of areas of all faces
-Derive and apply the formula: SA = 2πr² + 2πrh

How do we calculate the surface area of a cylinder?

-KLB Grade 8 Mathematics pg. 170
-Cylinder models
-Calculator
-Drawing materials

-Observation -Oral questions -Written assignments

Geometry

Common Solids - Surface area of triangular prisms
Common Solids - Distance between points on solid surfaces

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

-Work out surface area of triangular prisms
-Apply appropriate formulas
-Value the properties of prisms

-Draw nets of triangular prisms with given dimensions
-Calculate the area of the triangular bases
-Calculate the area of the rectangular lateral faces
-Find the sum of areas of all faces

What factors affect a prism's surface area?

-KLB Grade 8 Mathematics pg. 171
-Triangular prism models
-Calculator
-Drawing materials
-KLB Grade 8 Mathematics pg. 172
-Solid models
-Ruler
-String

-Observation -Oral questions -Written tests

Geometry

Common Solids - More on distance between points

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

-Solve complex problems involving distance on solid surfaces
-Apply problem-solving strategies
-Value geometric reasoning

-Study complex paths between points on different faces
-Draw nets showing the points and the path between them
-Calculate distances on different parts of the path
-Find the total distance of the path

How do we determine the shortest path between points?

-KLB Grade 8 Mathematics pg. 174
-Solid models
-String
-Calculator

-Observation -Oral questions -Written tests

Geometry

Common Solids - Making models of hollow solids

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

-Make models of hollow solids
-Apply knowledge of nets
-Show interest in model making

-Draw nets of solids on paper or cardboard
-Cut out the nets along outlines
-Fold along internal lines
-Use glue or tape to join edges
-Create hollow models of various solids

How do architects and designers use geometric models?

-KLB Grade 8 Mathematics pg. 175
-Paper/cardboard
-Scissors
-Glue/tape

-Observation -Oral questions -Model creation

Geometry

Common Solids - Making skeleton models

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

-Make skeleton models of solids
-Understand edges and vertices
-Value different model types

-Use straws or wires to represent edges
-Use clay or adhesive to connect at vertices
-Create skeleton models of cubes, prisms, pyramids, etc.
-Compare skeleton and hollow models

What insights do skeleton models provide?

-KLB Grade 8 Mathematics pg. 176
-Straws/wires
-Clay/adhesive
-Scissors

-Observation -Oral questions -Model creation

Geometry

Common Solids - Making compact solid models

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

-Make compact solid models
-Apply geometric knowledge
-Show interest in solid models

-Use plasticine, clay, or other moldable materials
-Create models of various solids
-Use hollow models as molds for compact models
-Compare different types of models

How do we use common solids in real life?

-KLB Grade 8 Mathematics pg. 177
-Clay/plasticine
-Containers
-Tools for molding

-Observation -Oral questions -Model creation

Geometry

Common Solids - Applications of solids

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

-Apply knowledge of solids in real-life contexts
-Identify geometric solids in the environment
-Value the importance of geometry in daily life

-Explore applications of different solids in architecture, packaging, art, etc.
-Identify solids in natural and man-made structures
-Discuss the properties that make solids suitable for specific purposes
-Create designs using combinations of solids

How does understanding solids help in everyday life?

-KLB Grade 8 Mathematics pg. 177
-Sample objects
-Digital resources
-Models

-Observation -Oral questions -Written assignments