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WK | LSN | STRAND | SUB-STRAND | LESSON LEARNING OUTCOMES | LEARNING EXPERIENCES | KEY INQUIRY QUESTIONS | LEARNING RESOURCES | ASSESSMENT METHODS | REFLECTION |
---|---|---|---|---|---|---|---|---|---|
1 | 1 |
ALGEBRA
|
Algebraic Expressions - Formation of algebraic expressions from real life situations
Algebraic Expressions - Formation of algebraic expressions from simple algebraic statements |
By the end of the
lesson, the learner
should be able to:
- Form algebraic expressions from real life situations. - Use variables to represent unknown quantities. - Appreciate the use of algebraic expressions in real life. |
In groups and individually, learners are guided to:
- Discuss and classify objects according to given attributes. - Form algebraic expressions from classified objects. - Share their expressions with other groups. - Relate algebraic expressions to real-life scenarios. |
How do we use algebraic expressions in daily activities?
|
- Top Scholar Mathematics Grade 7 page 77.
- Objects of different shapes and sizes. - Number cards. - Top Scholar Mathematics Grade 7 page 78. - Word problem cards. - IT devices. |
- Written exercise.
- Oral questions.
- Class activities.
|
|
1 | 2 |
ALGEBRA
|
Algebraic Expressions - Formation of algebraic expressions from simple algebraic statements involving multiplication and division
Algebraic Expressions - Simplification of algebraic expressions |
By the end of the
lesson, the learner
should be able to:
- Form algebraic expressions involving multiplication and division. - Translate real-life scenarios into algebraic expressions. - Show genuine interest in forming algebraic expressions. |
In groups and individually, learners are guided to:
- Form expressions involving multiplication and division. - Translate word problems into algebraic expressions. - Share their expressions with other groups. - Discuss real-life applications of such expressions. |
How do we form algebraic expressions involving multiplication and division?
|
- Top Scholar Mathematics Grade 7 page 79.
- Word problem cards. - IT devices. - Top Scholar Mathematics Grade 7 page 81. - Algebra tiles. - Algebraic expression cards. |
- Written exercise.
- Oral questions.
- Class activities.
|
|
1 | 3 |
ALGEBRA
|
Linear Equations - Formation of linear equations in one unknown
Linear Equations - Solving linear equations in one unknown |
By the end of the
lesson, the learner
should be able to:
- Form linear equations in one unknown from given situations. - Translate word problems into linear equations. - Show interest in using equations to model real-life problems. |
In groups and individually, learners are guided to:
- Role-play activities involving equations (e.g., using beam balance). - Form linear equations from word problems. - Discuss how to translate real-life scenarios into equations. - Use IT to form and solve linear equations. |
How do we form linear equations from real-life situations?
|
- Top Scholar Mathematics Grade 7 page 84.
- Beam balance. - Objects for weighing. - Word problem cards. - Top Scholar Mathematics Grade 7 page 85. - IT devices. - Equation cards. |
- Written exercise.
- Oral questions.
- Class activities.
|
|
1 | 4 |
ALGEBRA
|
Linear Equations - Applications of linear equations
Linear Inequalities - Applying inequality symbols to inequality statements |
By the end of the
lesson, the learner
should be able to:
- Apply linear equations to solve real-life problems. - Formulate and solve equations from word problems. - Show interest in using equations as problem-solving tools. |
In groups and individually, learners are guided to:
- Translate word problems into equations. - Solve equations and interpret solutions. - Create their own word problems. - Discuss real-life applications of linear equations. |
How do we use linear equations in real life?
|
- Top Scholar Mathematics Grade 7 page 87.
- Word problem cards. - IT devices. - Top Scholar Mathematics Grade 7 page 90. - Paper cut-outs with inequality symbols. - Number cards. |
- Written exercise.
- Oral questions.
- Project work.
- Class activities.
|
|
1 | 5 |
ALGEBRA
|
Linear Inequalities - Forming simple linear inequalities in one unknown
Linear Inequalities - Illustrating simple inequalities on a number line |
By the end of the
lesson, the learner
should be able to:
- Form simple linear inequalities from given situations. - Translate word problems into inequalities. - Show interest in using inequalities to model real-life situations. |
In groups and individually, learners are guided to:
- Use inequality cards to form simple linear inequalities. - Translate word problems into inequalities. - Share their inequalities with other groups. - Discuss real-life applications of inequalities. |
How do we form linear inequalities from real-life situations?
|
- Top Scholar Mathematics Grade 7 page 91.
- Inequality cards. - Word problem cards. - Top Scholar Mathematics Grade 7 page 92. - Number lines. |
- Written exercise.
- Oral questions.
- Class activities.
|
|
2 | 1 |
ALGEBRA
|
Linear Inequalities - Forming compound inequality statements in one unknown
Linear Inequalities - Illustrating compound inequalities on a number line |
By the end of the
lesson, the learner
should be able to:
- Form compound inequalities from two simple inequalities. - Translate word problems into compound inequalities. - Show interest in representing complex situations using compound inequalities. |
In groups and individually, learners are guided to:
- Form compound inequalities from simple inequalities. - Translate word problems into compound inequalities. - Share their compound inequalities with other groups. - Discuss real-life applications of compound inequalities. |
How do we form compound inequalities?
|
- Top Scholar Mathematics Grade 7 page 94.
- Inequality cards. - Number cards. - Word problem cards. - Top Scholar Mathematics Grade 7 page 95. - Number lines. - IT devices. |
- Written exercise.
- Oral questions.
- Class activities.
|
|
2 | 2 |
MEASUREMENTS
|
Pythagorean Relationship - Recognizing sides of a right-angled triangle
Pythagorean Relationship - Identifying Pythagorean relationship |
By the end of the
lesson, the learner
should be able to:
- Identify the hypotenuse, height, and base of a right-angled triangle. - Recognize right-angled triangles in the environment. - Appreciate the relationship between sides of a right-angled triangle. |
In groups and individually, learners are guided to:
- Draw and represent practical cases of right-angled triangles. - Identify the hypotenuse, height, and base in different orientations. - Discuss examples of right-angled triangles in their environment. - Make models of right-angled triangles. |
How many sides does a right-angled triangle have?
|
- Top Scholar Mathematics Grade 7 page 97.
- Right-angled triangles cut-outs. - Ruler and protractor. - Grid paper. - Top Scholar Mathematics Grade 7 page 98. - Square grid paper. - Right-angled triangles of different sizes. - IT devices. |
- Written exercise.
- Oral questions.
- Observation.
- Class activities.
|
|
2 | 3 |
MEASUREMENTS
|
Pythagorean Relationship - Applying Pythagorean relationship
Length - Converting units of length |
By the end of the
lesson, the learner
should be able to:
- Apply the Pythagorean theorem to find unknown sides. - Solve real-life problems using the Pythagorean relationship. - Appreciate the usefulness of Pythagoras' theorem in real life. |
In groups and individually, learners are guided to:
- Calculate unknown sides using the Pythagorean relationship. - Solve word problems involving right-angled triangles. - Discuss real-life applications of the Pythagorean theorem. - Create and solve problems using the theorem. |
How do we use Pythagorean relationship in real life situations?
|
- Top Scholar Mathematics Grade 7 page 100.
- Word problem cards. - IT devices. - Calculators. - Top Scholar Mathematics Grade 7 page 102. - Metre rules. - Tape measures. - Conversion charts. |
- Written exercise.
- Oral questions.
- Project work.
- Class activities.
|
|
2 | 4 |
MEASUREMENTS
|
Length - Addition and subtraction involving units of length
|
By the end of the
lesson, the learner
should be able to:
- Add measurements of length. - Subtract measurements of length. - Show interest in using measurement in problem-solving. |
In groups and individually, learners are guided to:
- Add measurements with the same and different units. - Subtract measurements with the same and different units. - Solve word problems involving addition and subtraction of length. - Measure objects and perform calculations. |
How do we add and subtract measurements of length?
|
- Top Scholar Mathematics Grade 7 page 103.
- Metre rules. - Tape measures. - Objects of different lengths. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
2 | 5 |
MEASUREMENTS
|
Length - Multiplication and division involving units of length
Length - Perimeter of plane figures |
By the end of the
lesson, the learner
should be able to:
- Multiply measurements of length. - Divide measurements of length. - Develop confidence in performing calculations with measurements. |
In groups and individually, learners are guided to:
- Multiply measurements by whole numbers. - Divide measurements by whole numbers. - Solve word problems involving multiplication and division of length. - Measure objects and perform calculations. |
How do we multiply and divide measurements of length?
|
- Top Scholar Mathematics Grade 7 page 105.
- Metre rules. - Tape measures. - Objects of different lengths. - Top Scholar Mathematics Grade 7 page 107. - Ruler and measuring tape. - Cut-outs of plane figures. - Objects with different shapes. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
3 | 1 |
MEASUREMENTS
|
Length - Circumference of circles
Area - Units of area |
By the end of the
lesson, the learner
should be able to:
- Understand the relationship between diameter and circumference. - Calculate the circumference of circles. - Appreciate the constant nature of π. |
In groups and individually, learners are guided to:
- Measure the circumference and diameter of circular objects. - Establish the relationship between circumference and diameter (π). - Calculate circumferences using the formula C = πD. - Solve problems involving circumferences. |
How do we calculate the circumference of a circle?
|
- Top Scholar Mathematics Grade 7 page 108.
- Circular objects. - String. - Rulers. - Pair of compasses. - Top Scholar Mathematics Grade 7 page 112. - Square metre model. - Conversion charts. - Area photos/diagrams. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
3 | 2 |
MEASUREMENTS
|
Area - Area of a rectangle
Area - Area of a parallelogram |
By the end of the
lesson, the learner
should be able to:
- Calculate the area of rectangles. - Apply the formula for area of rectangles. - Show interest in finding areas of rectangular objects. |
In groups and individually, learners are guided to:
- Draw rectangles of different dimensions. - Subdivide rectangles into unit squares. - Calculate areas using the formula (length × width). - Solve problems involving rectangular areas. |
How do we calculate the area of a rectangle?
|
- Top Scholar Mathematics Grade 7 page 113.
- Grid paper. - Rulers. - Rectangular objects. - Top Scholar Mathematics Grade 7 page 115. - Paper cut-outs. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
3 | 3 |
MEASUREMENTS
|
Area - Area of a rhombus
Area - Area of a trapezium |
By the end of the
lesson, the learner
should be able to:
- Calculate the area of rhombuses. - Apply different methods for finding rhombus area. - Show interest in the relationship between different shapes. |
In groups and individuals, learners are guided to:
- Use cut-outs to explore properties of rhombuses. - Derive the formula for area using base and height. - Derive the formula using diagonals. - Solve problems involving rhombus areas. |
How do we calculate the area of a rhombus?
|
- Top Scholar Mathematics Grade 7 page 118.
- Paper cut-outs. - Grid paper. - Rulers. - Top Scholar Mathematics Grade 7 page 120. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
3 | 4 |
MEASUREMENTS
|
Area - Area of a circle
Area - Area of borders |
By the end of the
lesson, the learner
should be able to:
- Understand the formula for area of a circle. - Calculate the area of circles. - Show interest in the relationship between radius and area. |
In groups and individually, learners are guided to:
- Cut circles into sectors and rearrange to form rectangles. - Derive the formula for area of a circle. - Calculate areas using the formula (πr²). - Solve problems involving circular areas. |
How do we calculate the area of a circle?
|
- Top Scholar Mathematics Grade 7 page 122.
- Circular cut-outs. - Pair of compasses. - Scissors. - Top Scholar Mathematics Grade 7 page 124. - Cut-outs of shapes with borders. - Grid paper. - Rulers. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
3 | 5 |
MEASUREMENTS
|
Area - Area of combined shapes
Volume and Capacity - Metre cube as a unit of volume |
By the end of the
lesson, the learner
should be able to:
- Calculate areas of combined shapes. - Apply appropriate formulas for different components. - Show interest in solving complex area problems. |
In groups and individually, learners are guided to:
- Break down combined shapes into simpler shapes. - Calculate the area of each component shape. - Find the total area by addition. - Solve problems involving combined shapes. |
How do we calculate the area of combined shapes?
|
- Top Scholar Mathematics Grade 7 page 125.
- Cut-outs of combined shapes. - Grid paper. - Rulers. - Top Scholar Mathematics Grade 7 page 127. - Cubic metre model. - Cartons. - Measuring tape. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
4 | 1 |
MEASUREMENTS
|
Volume and Capacity - Converting units of volume
Volume and Capacity - Volume of cubes |
By the end of the
lesson, the learner
should be able to:
- Convert between cubic metres and cubic centimetres. - Apply conversion factors correctly. - Show interest in working with different units of volume. |
In groups and individually, learners are guided to:
- Understand the relationship between m³ and cm³. - Practice converting between different units. - Solve problems involving conversion of units. - Discuss contexts where different units are appropriate. |
How do we convert between cubic metres and cubic centimetres?
|
- Top Scholar Mathematics Grade 7 page 128.
- Conversion charts. - Cubic models. - Calculators. - Top Scholar Mathematics Grade 7 page 130. - Cube models. - Measuring tools. |
- Written exercise.
- Oral questions.
- Class activities.
|
|
4 | 2 |
MEASUREMENTS
|
Volume and Capacity - Volume of cuboids
Volume and Capacity - Volume of cylinders |
By the end of the
lesson, the learner
should be able to:
- Calculate the volume of cuboids. - Apply the formula for volume of cuboids. - Show interest in finding volumes of cuboid objects. |
In groups and individually, learners are guided to:
- Make models of cuboids using locally available materials. - Calculate volumes using the formula (L × B × H). - Solve problems involving volumes of cuboids. - Measure real objects and calculate their volumes. |
How do we calculate the volume of a cuboid?
|
- Top Scholar Mathematics Grade 7 page 131.
- Cuboid models. - Measuring tools. - Calculators. - Top Scholar Mathematics Grade 7 page 132. - Cylinder models. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
4 | 3 |
MEASUREMENTS
|
Volume and Capacity - Relationship between cubic units and litres
|
By the end of the
lesson, the learner
should be able to:
- Relate cubic centimetres and cubic metres to litres. - Convert between volume units and capacity units. - Appreciate the connection between volume and capacity. |
In groups and individually, learners are guided to:
- Understand that 1 cm³ = 1 mL and 1 L = 1000 cm³. - Convert between cubic units and litres. - Collect containers with different capacities and relate to volume. - Solve problems involving volume and capacity. |
What is the relationship between cubic centimetres and litres?
|
- Top Scholar Mathematics Grade 7 page 133.
- Containers of different volumes. - Conversion charts. - Measuring cylinders. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
4 | 4 |
MEASUREMENTS
|
Volume and Capacity - Working out capacity of containers
Time, Distance and Speed - Units of measuring time |
By the end of the
lesson, the learner
should be able to:
- Calculate the capacity of different containers. - Convert between volume and capacity units. - Show interest in relating capacity to volume. |
In groups and individually, learners are guided to:
- Calculate capacities of containers of different shapes. - Express capacities in appropriate units. - Solve problems involving capacity. - Create and solve their own capacity problems. |
How do we calculate the capacity of a container?
|
- Top Scholar Mathematics Grade 7 page 134.
- Containers of different shapes. - Measuring cylinders. - Calculators. - Top Scholar Mathematics Grade 7 page 136. - Analog and digital clocks. - Time conversion charts. - Stop watches. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
4 | 5 |
MEASUREMENTS
|
Time, Distance and Speed - Converting units of time
Time, Distance and Speed - Converting units of distance |
By the end of the
lesson, the learner
should be able to:
- Convert between different units of time. - Apply conversion factors correctly. - Show interest in working with time measurements. |
In groups and individually, learners are guided to:
- Understand relationships between time units. - Convert hours to minutes and vice versa. - Convert minutes to seconds and vice versa. - Solve problems involving conversions of time. |
How do we convert between different units of time?
|
- Top Scholar Mathematics Grade 7 page 137.
- Time conversion charts. - Clocks. - Calculators. - Top Scholar Mathematics Grade 7 page 139. - Distance conversion charts. - Measuring tapes. - Maps with scales. |
- Written exercise.
- Oral questions.
- Class activities.
|
|
5 | 1 |
MEASUREMENTS
|
Time, Distance and Speed - Speed as distance covered per unit time
Time, Distance and Speed - Speed in km/h |
By the end of the
lesson, the learner
should be able to:
- Define speed as distance covered per unit time. - Calculate speed given distance and time. - Appreciate the concept of speed in daily life. |
In groups and individually, learners are guided to:
- Participate in activities involving distance and time. - Calculate speed using the formula (distance ÷ time). - Discuss real-life examples of speed. - Solve problems involving speed calculations. |
What is speed?
|
- Top Scholar Mathematics Grade 7 page 140.
- Stop watches. - Measuring tapes. - Calculators. - Top Scholar Mathematics Grade 7 page 142. - Speed charts. - Word problem cards. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
5 | 2 |
MEASUREMENTS
|
Time, Distance and Speed - Speed in m/s
Time, Distance and Speed - Converting units of speed |
By the end of the
lesson, the learner
should be able to:
- Calculate speed in metres per second. - Solve problems involving speed in m/s. - Develop confidence in working with different units of speed. |
In groups and individually, learners are guided to:
- Calculate speed in m/s using the formula. - Participate in activities to measure speed in m/s. - Solve word problems involving speed in m/s. - Discuss contexts where m/s is an appropriate unit. |
How do we calculate speed in metres per second?
|
- Top Scholar Mathematics Grade 7 page 143.
- Stop watches. - Measuring tapes. - Calculators. - Top Scholar Mathematics Grade 7 page 144. - Speed conversion charts. - Word problem cards. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
5 | 3 |
MEASUREMENTS
|
Temperature - Describing and comparing temperature
Temperature - Units of measuring temperature |
By the end of the
lesson, the learner
should be able to:
- Describe temperature conditions as warm, hot, or cold. - Compare temperatures using comparative terms. - Appreciate the role of temperature in daily life. |
In groups and individually, learners are guided to:
- Observe and describe temperature conditions. - Compare temperatures using terms like hotter, colder, warmer. - Touch various objects to compare temperatures. - Discuss how temperature affects daily activities. |
How does temperature affect our everyday lives?
|
- Top Scholar Mathematics Grade 7 page 147.
- Thermometers. - Objects of different temperatures. - Weather charts. - Top Scholar Mathematics Grade 7 page 148. - Temperature conversion charts. - IT devices for temperature readings. |
- Written exercise.
- Oral questions.
- Class activities.
- Observation.
|
|
5 | 4 |
MEASUREMENTS
|
Temperature - Converting units of temperature
Temperature - Working out temperature |
By the end of the
lesson, the learner
should be able to:
- Convert between degrees Celsius and Kelvin. - Apply the conversion formula correctly. - Develop confidence in working with temperature units. |
In groups and individually, learners are guided to:
- Understand the relationship between °C and K. - Convert temperatures from °C to K. - Convert temperatures from K to °C. - Solve problems involving temperature conversions. |
What is the relationship between degrees Celsius and Kelvin?
|
- Top Scholar Mathematics Grade 7 page 149.
- Temperature conversion charts. - Calculators. - Thermometers. - Top Scholar Mathematics Grade 7 page 150. - IT devices. |
- Written exercise.
- Oral questions.
- Class activities.
|
|
5 | 5 |
MEASUREMENTS
|
Money - Profit and loss
Money - Percentage profit and loss |
By the end of the
lesson, the learner
should be able to:
- Calculate profit and loss. - Distinguish between profit and loss scenarios. - Show interest in financial literacy. |
In groups and individually, learners are guided to:
- Role-play shopping activities. - Calculate profit as (SP - BP). - Calculate loss as (BP - SP). - Solve word problems involving profit and loss. |
Why do we need to understand profit and loss?
|
- Top Scholar Mathematics Grade 7 page 152.
- Play money. - Price tags. - Calculators. - Top Scholar Mathematics Grade 7 page 154. - Word problem cards. |
- Written exercise.
- Oral questions.
- Class activities.
- Role play assessment.
|
|
6 | 1 |
MEASUREMENTS
|
Money - Discount
Money - Percentage discount |
By the end of the
lesson, the learner
should be able to:
- Calculate discount on goods and services. - Find the selling price after discount. - Show interest in consumer economics. |
In groups and individually, learners are guided to:
- Role-play shopping with discounts. - Calculate discount as (MP - SP). - Find selling price after discount. - Solve word problems involving discounts. |
What is a discount?
|
- Top Scholar Mathematics Grade 7 page 156.
- Price tags with discounts. - Calculators. - Play money. - Top Scholar Mathematics Grade 7 page 158. - Price tags with percentage discounts. - Word problem cards. |
- Written exercise.
- Oral questions.
- Class activities.
- Role play assessment.
|
|
6 | 2 |
MEASUREMENTS
|
Money - Commission
|
By the end of the
lesson, the learner
should be able to:
- Calculate commission on sales. - Apply commission rates correctly. - Appreciate the role of commission in business. |
In groups and individually, learners are guided to:
- Understand commission as payment for services. - Calculate commission for different sales values. - Solve word problems involving commission. - Discuss real-life examples of commission-based work. |
What is commission?
|
- Top Scholar Mathematics Grade 7 page 160.
- Calculators. - Commission rate cards. - Word problem cards. |
- Written exercise.
- Oral questions.
- Class activities.
|
|
6 | 3 |
MEASUREMENTS
|
Money - Percentage commission
Money - Interpreting bills |
By the end of the
lesson, the learner
should be able to:
- Calculate percentage commission. - Apply percentage commission rates. - Show interest in business transactions. |
In groups and individually, learners are guided to:
- Calculate percentage commission using the formula. - Find commission amounts for different sales values. - Solve word problems involving percentage commission. - Create and solve their own commission problems. |
How do we calculate percentage commission?
|
- Top Scholar Mathematics Grade 7 page 162.
- Calculators. - Commission percentage cards. - Word problem cards. - Top Scholar Mathematics Grade 7 page 164. - Sample bills and receipts. - Shopping receipts. |
- Written exercise.
- Oral questions.
- Class activities.
|
|
6 | 4 |
MEASUREMENTS
|
Money - Preparing bills
Money - Postal charges |
By the end of the
lesson, the learner
should be able to:
- Prepare bills for goods and services. - Include all necessary components in a bill. - Show interest in accurate billing practices. |
In groups and individually, learners are guided to:
- Identify components needed in a bill. - Prepare bills for different transactions. - Calculate totals and taxes where applicable. - Role-play transactions involving billing. |
How do we prepare accurate bills?
|
- Top Scholar Mathematics Grade 7 page 166.
- Bill templates. - Calculators. - Price lists. - Top Scholar Mathematics Grade 7 page 168. - Postal rate charts. - Sample mailing items. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
6 | 5 |
MEASUREMENTS
|
Money - Mobile money services
Money - Mobile money transactions |
By the end of the
lesson, the learner
should be able to:
- Identify different mobile money services. - Understand the benefits of mobile money. - Show interest in digital financial services. |
In groups and individually, learners are guided to:
- Discuss different mobile money services. - Identify features of mobile money platforms. - Compare mobile money services with traditional banking. - Discuss the impact of mobile money on society. |
What mobile money services are available?
|
- Top Scholar Mathematics Grade 7 page 170.
- Mobile money service charts. - Transaction flow diagrams. - IT devices. - Top Scholar Mathematics Grade 7 page 172. - Mobile money tariff charts. - Calculators. - Transaction scenarios. |
- Written exercise.
- Oral questions.
- Class activities.
- Project work.
|
|
7 | 1 |
MEASUREMENTS
GEOMETRY |
Money - Using IT for money transactions
Angles - Angles on a straight line |
By the end of the
lesson, the learner
should be able to:
- Understand the role of technology in financial transactions. - Identify different digital payment platforms. - Appreciate the benefits and risks of digital transactions. |
In groups and individually, learners are guided to:
- Discuss different digital payment platforms. - Explore how IT devices are used for transactions. - Research online banking and payment systems. - Discuss security measures for digital transactions. |
How has technology changed money transactions?
|
- Top Scholar Mathematics Grade 7 page 173.
- Digital payment platform information. - IT devices. - Transaction flow diagrams. - Top Scholar Mathematics Grade 7 page 175. - Protractors. - Rulers. - Angle models. |
- Written exercise.
- Oral questions.
- Class activities.
- Project work.
|
|
7 | 2 |
GEOMETRY
|
Angles - Angles at a point
Angles - Angles on a transversal |
By the end of the
lesson, the learner
should be able to:
- Identify angles at a point. - Calculate unknown angles at a point. - Show interest in angle relationships. |
In groups and individually, learners are guided to:
- Draw intersecting lines to form angles at a point. - Measure angles at a point. - Verify that angles at a point sum to 360°. - Solve problems involving angles at a point. |
What are angles at a point?
|
- Top Scholar Mathematics Grade 7 page 177.
- Protractors. - Rulers. - Angle models. - Top Scholar Mathematics Grade 7 page 178. - Parallel line models. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
7 | 3 |
GEOMETRY
|
Angles - Angles in a parallelogram
Angles - Angle properties of polygons |
By the end of the
lesson, the learner
should be able to:
- Identify angle properties of parallelograms. - Calculate unknown angles in parallelograms. - Show interest in properties of quadrilaterals. |
In groups and individually, learners are guided to:
- Draw parallelograms using rulers and set squares. - Measure angles in parallelograms. - Verify that opposite angles are equal. - Solve problems involving angles in parallelograms. |
What are the angle properties of a parallelogram?
|
- Top Scholar Mathematics Grade 7 page 181.
- Protractors. - Rulers. - Set squares. - Parallelogram models. - Top Scholar Mathematics Grade 7 page 183. - Polygon models. - Grid paper. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
7 | 4 |
GEOMETRY
|
Angles - Interior angles of polygons
Angles - Exterior angles of polygons |
By the end of the
lesson, the learner
should be able to:
- Calculate interior angles of regular polygons. - Apply the formula for interior angles of regular polygons. - Show interest in the properties of regular polygons. |
In groups and individually, learners are guided to:
- Draw regular polygons. - Calculate interior angles using the formula. - Verify results by measurement. - Solve problems involving interior angles of regular polygons. |
What makes a polygon regular?
|
- Top Scholar Mathematics Grade 7 page 185.
- Protractors. - Rulers. - Regular polygon models. - Grid paper. - Top Scholar Mathematics Grade 7 page 187. - Polygon models. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
7 | 5 |
GEOMETRY
|
Angles - Solving problems on angles and sides of polygons
Geometrical Constructions - Measuring angles |
By the end of the
lesson, the learner
should be able to:
- Solve problems involving angles and sides of polygons. - Apply angle relationships in problem-solving. - Show interest in geometric problem-solving. |
In groups and individually, learners are guided to:
- Solve problems involving interior and exterior angles. - Apply angle relationships to find unknown angles. - Create and solve their own angle problems. - Discuss real-life applications of angle properties. |
How do we solve problems involving polygon angles?
|
- Top Scholar Mathematics Grade 7 page 189.
- Protractors. - Rulers. - Polygon models. - Problem cards. - Top Scholar Mathematics Grade 7 page 190. - Angle models. - Grid paper. |
- Written exercise.
- Oral questions.
- Class activities.
- Project work.
|
|
8 | 1 |
GEOMETRY
|
Geometrical Constructions - Bisecting angles
|
By the end of the
lesson, the learner
should be able to:
- Bisect angles using a ruler and pair of compasses. - Verify the accuracy of angle bisection. - Show interest in geometric constructions. |
In groups and individually, learners are guided to:
- Draw angles of different sizes. - Use ruler and compasses to bisect angles. - Measure the resulting angles to verify bisection. - Practice bisecting angles of different sizes. |
How do we bisect an angle using a ruler and compasses?
|
- Top Scholar Mathematics Grade 7 page 192.
- Pair of compasses. - Rulers. - Protractors. - Plain paper. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
8 | 2 |
GEOMETRY
|
Geometrical Constructions - Construction of 90°
Geometrical Constructions - Construction of 45° |
By the end of the
lesson, the learner
should be able to:
- Construct a 90° angle using ruler and compasses. - Verify the accuracy of construction. - Develop confidence in geometric constructions. |
In groups and individually, learners are guided to:
- Draw lines of suitable length. - Use ruler and compasses to construct 90° angles. - Verify construction using protractors. - Practice constructing 90° angles at different points. |
How do we construct a 90° angle using ruler and compasses?
|
- Top Scholar Mathematics Grade 7 page 194.
- Pair of compasses. - Rulers. - Protractors. - Plain paper. - Top Scholar Mathematics Grade 7 page 195. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
8 | 3 |
GEOMETRY
|
Geometrical Constructions - Construction of 60°
Geometrical Constructions - Construction of 30° and other angles |
By the end of the
lesson, the learner
should be able to:
- Construct a 60° angle using ruler and compasses. - Verify the accuracy of construction. - Appreciate the precision of geometric constructions. |
In groups and individually, learners are guided to:
- Draw lines of suitable length. - Use ruler and compasses to construct 60° angles. - Verify construction using protractors. - Practice constructing 60° angles at different points. |
How do we construct a 60° angle using ruler and compasses?
|
- Top Scholar Mathematics Grade 7 page 196.
- Pair of compasses. - Rulers. - Protractors. - Plain paper. - Top Scholar Mathematics Grade 7 page 198. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
8 | 4 |
GEOMETRY
|
Geometrical Constructions - Constructing triangles
Geometrical Constructions - Constructing circles |
By the end of the
lesson, the learner
should be able to:
- Construct triangles given different combinations of sides and angles. - Verify the accuracy of constructions. - Show interest in triangle constructions. |
In groups and individually, learners are guided to:
- Construct triangles given three sides. - Construct triangles given two sides and the included angle. - Construct triangles given two angles and a side. - Verify constructions by measurement. |
How do we construct triangles using ruler and compasses?
|
- Top Scholar Mathematics Grade 7 page 199.
- Pair of compasses. - Rulers. - Protractors. - Plain paper. - Top Scholar Mathematics Grade 7 page 202. - Circular objects. |
- Written exercise.
- Oral questions.
- Class activities.
- Practical assessment.
|
|
8 | 5 |
DATA HANDLING AND PROBABILITY
|
Data Handling - Meaning of data
Data Handling - Collection of data |
By the end of the
lesson, the learner
should be able to:
- Define data as a collection of facts or information. - Identify different types of data. - Appreciate the importance of data in decision-making. |
In groups and individually, learners are guided to:
- Discuss what constitutes data. - Identify different types of data in their environment. - Search for meanings of data from various sources. - Discuss the importance of data in daily life. |
What is data?
|
- Top Scholar Mathematics Grade 7 page 203.
- Dictionaries. - IT devices. - Data samples. - Top Scholar Mathematics Grade 7 page 204. - Data collection tools. - Notebooks. |
- Written exercise.
- Oral questions.
- Class activities.
- Project work.
|
|
9 | 1 |
DATA HANDLING AND PROBABILITY
|
Data Handling - Frequency distribution tables
Data Handling - Suitable scale for graphs |
By the end of the
lesson, the learner
should be able to:
- Organize data in frequency distribution tables. - Use tally marks to count frequencies. - Appreciate the organization of data for analysis. |
In groups and individually, learners are guided to:
- Organize collected data in frequency tables. - Use tally marks to count occurrences. - Calculate frequencies from tally marks. - Interpret information from frequency tables. |
How do we represent data in a frequency table?
|
- Top Scholar Mathematics Grade 7 page 205.
- Data samples. - Frequency table templates. - Calculators. - Top Scholar Mathematics Grade 7 page 208. - Graph paper. - Rulers. - Data sets. |
- Written exercise.
- Oral questions.
- Class activities.
- Project work.
|
|
9 | 2 |
DATA HANDLING AND PROBABILITY
|
Data Handling - Pictographs
Data Handling - Bar graphs |
By the end of the
lesson, the learner
should be able to:
- Draw pictographs to represent data. - Interpret information from pictographs. - Develop confidence in data representation. |
In groups and individually, learners are guided to:
- Create symbols for pictographs. - Draw pictographs to represent data. - Interpret information from pictographs. - Discuss advantages and limitations of pictographs. |
How do we represent data in a pictograph?
|
- Top Scholar Mathematics Grade 7 page 210.
- Paper. - Rulers. - Colored pencils. - Data sets. - Top Scholar Mathematics Grade 7 page 212. - Graph paper. |
- Written exercise.
- Oral questions.
- Class activities.
- Project work.
|
|
9 | 3 |
DATA HANDLING AND PROBABILITY
|
Data Handling - Interpretation of bar graphs
Data Handling - Pie charts |
By the end of the
lesson, the learner
should be able to:
- Extract information from bar graphs. - Make comparisons using bar graphs. - Appreciate the use of bar graphs for data analysis. |
In groups and individually, learners are guided to:
- Read and interpret given bar graphs. - Answer questions based on bar graphs. - Make comparisons and draw conclusions. - Discuss real-life applications of bar graphs. |
How do we interpret data from a bar graph?
|
- Top Scholar Mathematics Grade 7 page 214.
- Sample bar graphs. - Worksheets with questions. - IT devices. - Top Scholar Mathematics Grade 7 page 216. - Protractors. - Pair of compasses. - Calculators. - Data sets. |
- Written exercise.
- Oral questions.
- Class activities.
- Project work.
|
|
9 | 4 |
DATA HANDLING AND PROBABILITY
|
Data Handling - Interpretation of pie charts
Data Handling - Line graphs |
By the end of the
lesson, the learner
should be able to:
- Extract information from pie charts. - Interpret proportions and percentages from pie charts. - Appreciate the effectiveness of pie charts for showing proportions. |
In groups and individually, learners are guided to:
- Read and interpret given pie charts. - Answer questions based on pie charts. - Calculate quantities from percentages or angles. - Discuss real-life applications of pie charts. |
How do we interpret data from a pie chart?
|
- Top Scholar Mathematics Grade 7 page 219.
- Sample pie charts. - Worksheets with questions. - Calculators. - Top Scholar Mathematics Grade 7 page 221. - Graph paper. - Rulers. - Colored pencils. - Time-series data sets. |
- Written exercise.
- Oral questions.
- Class activities.
- Project work.
|
|
9 | 5 |
DATA HANDLING AND PROBABILITY
|
Data Handling - Interpretation of travel graphs
|
By the end of the
lesson, the learner
should be able to:
- Extract information from travel graphs. - Interpret distance-time relationships. - Appreciate the use of graphs to represent journeys. |
In groups and individually, learners are guided to:
- Read and interpret given travel graphs. - Answer questions on distance, time, and speed. - Calculate speed from gradient of line segments. - Identify periods of rest, acceleration, and deceleration. |
How do we interpret travel graphs?
|
- Top Scholar Mathematics Grade 7 page 223.
- Sample travel graphs. - Worksheets with questions. - Rulers. - Calculators. |
- Written exercise.
- Oral questions.
- Class activities.
- Project work.
|
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