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WK | LSN | STRAND | SUB-STRAND | LESSON_LEARNING_OUTCOMES | LEARNING_EXPERIENCES | KEY INQUIRY QUESTIONS | LEARNING RESOURCES | ASSESSMENT METHODS | REFLECTION |
---|---|---|---|---|---|---|---|---|---|
1 |
Opening Week |
||||||||
1 | 3 |
NUMBERS
|
INTEGERS
|
By the end of the
lesson, the learner
should be able to:
-Make a number chart with integers. -Add any two integers from the chart. -Appreciate the use of integers in real life situation. |
In pairs, learners are guided to;
-Make a number chart with integers. -Add any two integers from the chart. |
How do we carry out the addition of integers in real life situation?
|
-Top scholar mathematics pg. curriculum design. -Place value chart. |
-Class activities.
-Making a number chart.
-Written exercise.
|
|
1 | 4 |
NUMBERS
|
INTEGERS
|
By the end of the
lesson, the learner
should be able to:
-Make number chart with integers. -Substract any two integers from the chart. -Appreciate the use of integers in real life. |
In pair,learners are guided to
-Make a number chart with integers. -Subtract any two integers from the chart. |
-How do we carry out subtraction of integers in real life situation?
|
-Top scholar mathematics grade 9
-Curriculum design grade 9. -Place value chart. |
-Written exercises.
-Class activities.
|
|
1 | 5 |
NUMBERS
|
INTEGERS
INTEGERS |
By the end of the
lesson, the learner
should be able to:
-Make number cards with integers. -Determine the product of each multiplication. -Appreciate the use of integers in real life situation. -Make number cards with division statement integers. -Determine division of integers. -appreciate the use of integers in real life situation. |
In pairs,learners are guided to;
-Make number cards with integers. -Determine the product of each multiplication. In groups, learners are guided to; -Make number cards with division statements integers. -Determine division of integers. |
-How do we carry out multiplication of integers in real life situation?
|
-Top scholar mathematics grade 9 pg
-Curriculum design grade 9. -Place value chart. -Curriculum design 9. |
-Written exercise.
-Class activities.
|
|
2 | 1 |
NUMBERS
|
INTEGERS
|
By the end of the
lesson, the learner
should be able to:
-Make number cards with integers. -Work out combined operations of integers in different situation. -Appreciate the use of integers in real life situation. |
In groups, learners are guided on; -Making number cards.
-Working out combined operations on integers in different situations. |
-How do we carry out combined operations of integers in real life?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. |
-Written exercise.
-Class activities.
|
|
2 | 2 |
NUMBERS
|
INTEGERS
|
By the end of the
lesson, the learner
should be able to:
-Discuss situations in real life where we apply or use INTEGERS. -Carry out activities such as read temperature changes in a thermometer. -Apply integers in real life situations. |
In groups,learners are guided to;
-Discuss situations in real life where we apply INTEGERS. -Carry out activities such as reading temperature change in a thermometer. |
-How do we apply integers in daily activities.
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. |
-Written exercises.
-Class activities.
|
|
2 | 3 |
NUMBERS
|
CUBES AND CUBE ROOTS
|
By the end of the
lesson, the learner
should be able to:
-Use stacks of cubes to demonstrate the concept of cube. -Work out cubes of numbers by multiplication in real life. -Apply cubes in real life situations. |
In pairs,learners are guided to;
-Use status of cubes to demonstrate the concept of cube. -In pairs,work out cubes of numbers by multiplication in real life situations. |
-How do we work out the cubes of numbers by multiplication?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. |
-Written exercise.
-Oral questions.
|
|
2 | 4 |
NUMBERS
|
CUBES AND CUBE ROOTS
|
By the end of the
lesson, the learner
should be able to:
-Use stacks of cubes to demonstrate the concept of cube. -Determine cubes of numbers from mathematical tables in different situations. -Apply cubes in real life situations. |
In pairs,learners are guided to ;
-Use stack of cubes to demonstrate the concept of cube. -Determine cubes of numbers from mathematical tables in different situations. |
-How do we work out the cubes of numbers from the mathematical table?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. |
-Written exercise.
-Oral questions
|
|
2 | 5 |
NUMBERS
|
CUBES AND CUBE ROOTS
|
By the end of the
lesson, the learner
should be able to:
-Discuss how to determine the volume of a cube. -Determine cubes of numbers by factor method in different situations. -Appreciate cubes in real life situations. |
In pairs,groups or individually, learner are guided;
-Discuss how to determine the volume of a cube. -Determine the cube of numbers by factor method in different situations. |
-How do we work out the cubes of numbers by factor method?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. |
-Written exercise.
-Oral questions
|
|
3 | 1 |
NUMBER
NUMBERS |
CUBES AND CUBE ROOT
CUBE AND CUBE ROOTS |
By the end of the
lesson, the learner
should be able to:
-Determine both cube and cube root of a number and relate the relate the two. -Determine cube root of numbers from mathematical table. -Apply cube roots in real life situation. -Use scientific calculator to work out problems on cube and cube roots of numbers. -Determine cubes an cube roots of different numbers using a calculator. -Appreciate use of calculator in working out cubes of different numbers. |
In pairs and individually, learner are guided to;
-Determine both the cube and cube roots of a cube and relate the two. -Determine cube roots of numbers from mathematical table. In pairs or individually, -Discuss how to use a scientific calculator in calculating cubes and cube roots of different numbers. -Determine cube and cube roots of different numbers using a calculator. |
-How do we use mathematical table to find the cube or cube root of a number?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. |
-Written exercise.
-Answering Oral questions.
|
|
3 | 2 |
NUMBERS
|
CUBE AND CUBE ROOTS
|
By the end of the
lesson, the learner
should be able to:
-Discuss where cube and cube roots can be applied in real life. -Determine cubes and cube roots of numbers from real life examples in different situations. -apply cubes and cube roots in real life situation. |
In groups or pairs,learners are guided to;
-Discuss where cube and cube roots applies. -Determine cubes and cube roots of numbers from real life examples. |
-where do we apply cubes and cube roots in real life situation?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. |
-Written exercise.
-Class activities.
|
|
3 | 3 |
NUMBERS
|
INDICES AND LOGARITHM
|
By the end of the
lesson, the learner
should be able to:
-Discuss indices and identify the base. -Express numbers in index form in different situation. -Appreciate the use of indices and logariths in real life situations. |
In groups or pairs, learners are guided to:
-Discuss indices and identify the base. -Express numbers in index form in different situation. |
-How do we express numbers in index form?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Multiplication tables. |
-Written exercises.
-Oral questions.
|
|
3 | 4 |
NUMBER
|
INDICES AND LOGARITHMS.
|
By the end of the
lesson, the learner
should be able to:
-Generate indices and identify the base. -Express numbers in index form in different situations. -Appreciate the use of indices and logarithms in real life situations. |
In groups or pairs,learners are guided;
-Come up with or generate the laws of indices in multiplication. -Apply the laws of indices using multiplication. -Apply the laws of indices using multiplication in different situations. |
-What is the laws of indices from multiplication?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. |
-Written exercises.
-Oral questions.
|
|
3 | 5 |
NUMBERS
|
INDICES AND LOGARITHMS
|
By the end of the
lesson, the learner
should be able to:
-State the division law of indices. -Apply the laws of indices using division in different situations. -Appreciate the use of indices in real life situations. |
In groups,learners are guided to;
- -Apply laws of indices in division. - |
-What is the law of indices in division?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. |
-Written exercise.
-Oral questions.
|
|
4 | 1 |
NUMBERS
|
INDICES AND LOGARITHS
|
By the end of the
lesson, the learner
should be able to:
-State the division law of indices. -Apply the laws of indices using division in different situations. -Appreciate the use of indices in real life situations. |
In groups learners are guided to;
-Use the laws of indices to work out various problems on indices. -Apply the laws of indices in different life situation. |
-where do we apply the laws of indices?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. |
-Written exercise.
|
|
4 | 2 |
NUMBERS
|
INDICES AND LOGARITHM
INDICES AND LOGARITHM |
By the end of the
lesson, the learner
should be able to:
-Express logarithms in index form. - Relate powers of 10 to common logarithms in different situations. - Appreciate the use of indices and logarithms in real life situations. -Express index form into logarithms. - Relate powers of 10 to common logarithms in different situations. -Appreciate the use of indices and logarithms in real life situations. |
Learners are guided in pairs, groups or individually to:
-Express logarithm in index form - Relate powers of 10 to common logarithms in different situations. Learners are guided in pairs, groups or individually to : - Express index form into logarithms. -Relate powers of 10 to common logarithm in different situations. |
How can we write logarithm in index form?.
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Mathematical table. -Mathematical tables -Calculator. |
-Class activities
-Written test
-Assignment
|
|
4 | 3 |
NUMBERS
|
COMPOUND PROPOTIONS AND RATE OF WORK
|
By the end of the
lesson, the learner
should be able to:
-Divide quantities into proportional parts in real life situations - Express proportional parts as a fraction -Appreciate the use of compound proportions and rates in real life situations |
Learners are guided in pairs to :
-Divide quantities into proportional parts in real life situations -Express proportional parts as a fraction. |
What are proportions?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. |
-Class activities
-Written test
-Assignment
-Oral questions
-observation
|
|
4 | 4 |
NUMBERS
|
COMPOUND PROPOTIONS AND RATES OF WORK.
|
By the end of the
lesson, the learner
should be able to:
-Divide quantities into proportional parts in real life situations -Express proportional parts as a fraction - appreciate the use of compound proportions and rates of work in real life situations. |
Learners are guided in pairs or groups or individually to:
-divide quantities into proportional parts in real life situations - express proportional parts as a fraction. |
What are proportions?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. |
-Class activities
-Written test
-Oral questions
-Assignment
|
|
4 | 5 |
NUMBERS
|
COMPOUND PROPOTIONS AND RATES OF WORK
|
By the end of the
lesson, the learner
should be able to:
-Compare and write different ratios -relare different proportional parts in real life situations -appreciate the use of compound proportions and rates of work in real life situations. |
Learners in groups , pairs or individually are guided to;
-compare and write different ratios -relate different proportional parts in real life situations |
How can we divide quantities into proportional parts?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -multiplication tables |
-Class activities
-observation
-Written test
-Assignment
|
|
5 | 1 |
NUMBERS
|
COMPOUND PROPOTION AND RATES OF WORK
|
By the end of the
lesson, the learner
should be able to:
-Discuss and compare various ratios - relate different proportional parts in real life situations - appreciate the use of compound proportions and rates of work in real life situations |
Learners are guided in pairs , groups or individually to:
-discuss and compare various ratios -relate different proportional parts in life situations |
How can we relate ratios?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -place value apparatus -number charts -multiplication tables |
-Class activities
-Written test
-Assignment
|
|
5 | 2 |
NUMBERS
|
COMPOUND PROPOTIONS AND RATES OF WORK
|
By the end of the
lesson, the learner
should be able to:
-Discuss and compare various ratios -relate different proportional parts in real life situations - appreciate the use of compound proportions and rates of work in real life situations. |
Learners are guided to :
-discuss and compare various ratios -relate different proportional parts in real life situations |
How can we relate ratios?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -multiplication table |
-Class activities
-Written test
-Assignment
|
|
5 | 3 |
NUMBERS
|
COMPOUND PROPOTIONS AND RATES OF WORK
COMPOUND PROPOTIONS AND RATES OF WORK |
By the end of the
lesson, the learner
should be able to:
-Discuss and compare various ratios. -relate different proportional parts in real life situations - appreciate the use of compound proportions and rates of work in real life situation. -Define compound proportions -work out compound proportions using the ratio method in different situation -Appreciate the use of compound proportions and rates of work in real life situations. |
Learners are guided in pairs , groups or individually to to:
-discuss and compare various ratios -relate different proportional parts in real life situations Learners are guided to ; -define compound proportions -work out compound proportions using the ratio method in different situations |
How can we relate ratios?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -multiplication table -multiplication tables. |
-Oral questions
-Assignment
|
|
5 | 4 |
NUMBERS
|
MATRICES
|
By the end of the
lesson, the learner
should be able to:
-Discuss the use of table such as football league tables -identify a matrix in different situations -reflect on the use of matrices in real life situations |
Learners are guided in pairs to:
-discuss the use of tables such as football league table -identify a matrix in real life situations |
What is an element?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -multiplication table |
-observation
-Class activities
-Assignment
|
|
5 | 5 |
NUMBERS
|
MATRICES
|
By the end of the
lesson, the learner
should be able to:
-Arrange items in rows and columns and discuss how to represent a matrix -determine the order of a matrix in different situations -appreciate the use of a matrix in real life situations. |
Learners are guided in pairs to arrange items in rows and columns and discuss how to represent a matrix
-determine the order of a matrix in real life situation. |
What is a row and a column?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -A chart with rows and columns. |
-Class activities
-Written test
-Assignment
|
|
6 | 1 |
NUMBERS
|
MATRICES
|
By the end of the
lesson, the learner
should be able to:
-Organize objects in rows and columns and give the order of the matrix in terms of rows and columns -determine the order of a matrix in different situations. -reflect /appreciate the use of matrices in real life situations |
Learners are guided in pairs to;
-explain the meaning of order of matrix. -organize objects in rows and columns and give the order of the matrix in terms of rows and column [ row |
How can you determine the order of a matrix?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -A chart with rows and columns. |
-Class activities
-Written test
-Assignment
|
|
6 | 2 |
NUMBERS
|
MATRICES
|
By the end of the
lesson, the learner
should be able to:
-Identify the position of each item or element in terms of rows and column -Stating the order of matrix. -appreciate the use of matrices in real life situations. |
Learners are guided in pairs to:
-explain and give an example of an element in a matrix -discuss and identify the position of each item in terms of row and column in matrix -determine the position of items in a matrix in different situations |
What is an element in a matrix?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. |
-Class activities
-Written test
-Assignment
|
|
6 | 3 |
ALGEBRA
|
MATRICES
|
By the end of the
lesson, the learner
should be able to:
-Identify and discuss matrices that have an equal number of rows and columns -determine the compatibility of matrices in addition and subtraction -appreciate the use of matrices in real life situations |
Learners are guided in pairs and groups to:
-identify the order of a matrix -discuss matrices that have an equal number of rows and an equal number of columns -determine the compatibility of matrices in addition and subtraction |
When are matrices said to be compatible?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -A chart with rows and columns. |
-Class activities
-Written test
-observation
-Assignment
|
|
6 | 4 |
ALGEBRA
|
MATRICES
|
By the end of the
lesson, the learner
should be able to:
-Discuss what is represented by the rows and what is represented by the columns from two or more matrices to carry out addition or subtraction. -carry out addition of matrices -appreciate the use of matrices in real life situation. |
Learners are guided in pairs , groups or individually to :
-discuss what is represented by the rows and what is represented by columns in a matrix -to carry out addition of matrices |
How can you add matrices?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -A chart with rows and columns. - Multiplication tables. |
-Class activities
-Written test
-Assignment
|
|
6 | 5 |
ALGEBRA
|
MATRICES
EQUATION OF A STRAIGHT LINE |
By the end of the
lesson, the learner
should be able to:
-Discuss what is represented by the rows and what is represented by the column from two or more matrices while carrying out addition or subtraction -carry out subtraction of matrices -appreciate the use of matrices in real life situations -Discuss steepness concerning gradient from the immediate environment -identify the gradient in real life situations -Appreciate gradient and its purpose in real life situations |
Learners are guided in pairs, groups or individually to :
-discuss what is represented by rows and columns from two or more matrices in order to carry out addition or subtraction. -carry out subtraction of matrices in real life Learners are guided in pairs, groups or individually to: -discuss steepness concerning gradient from the immediate environment. -identify the gradient in real life situation |
How can you subtract matrices in real life situations?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Environment -Realia. |
-Class activities
-Written test
-Assignment
|
|
7 | 1 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
|
By the end of the
lesson, the learner
should be able to:
-draw a straight line and interpret a Cartesian plane -determine the gradient of a line from two known points -appreciate gradient and its uses in real life situations |
Learners are guided in pairs, groups or individually to:
-draw and interpret a Cartesian plane -determine the gradient of a line from two known points. |
How can we determine the gradient of a line from two known points?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Ruler -Geometrical set. -Pencil. |
-Class activities
-assigment
|
|
7 | 2 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
|
By the end of the
lesson, the learner
should be able to:
-Draw a straight line and interpret a Cartesian plane. -determine the gradient of a line from two known points -appreciate gradient and its uses in real life situation. |
Learners are guided in pairs , groups or individually to;
-draw and interpret a Cartesian plane -determine the gradient of a line from two known points. |
How can we deter mine the gradient of a line from two known points?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Ruler -Geometrical set. -Pencil. -Graph book. |
-Class activities
-observation
-Assignment
|
|
7 | 3 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
|
By the end of the
lesson, the learner
should be able to:
-Find the gradient between two points -determine the equation of a straight line given two points - appreciate the use of equations of straight lines in real life |
Learners are guided in pairs ,groups or individually to:
-find the gradient between two points -determine the equation of a straight line given two points. |
How can we determine the equation of a straight line from two points?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -place value chart. -graph book |
-Class activities
-observation
-Assignment
|
|
7 | 4 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
|
By the end of the
lesson, the learner
should be able to:
-Find the gradient between two points -determine the equation of a straight line given two points -appreciate the use of equations of straight lines in real life situations |
Learners are guided in pairs, groups or individually to:
-find the gradient between two points -determine the equation of a straight line given two points |
How can we determine the equation of a straight line from two points?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. -graph book -Ruler -Geometrical set. |
-Class activities
-observation
-Assignment
|
|
7 | 5 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
|
By the end of the
lesson, the learner
should be able to:
-Identify the x - coordinates and y - coordinates from a given point -determine the equation of a known point and a gradient -appreciate the use of equations of straight lines in real life |
Learners
are guided in pairs , groups or individually to -identify the x –coordinates and y - coordinates from a given point -determine the equation of a straight line from a known point and a gradient |
How can we determine the equation of a straight line from a known point and a gradient?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Place value chart. -graph book -Ruler -Geometrical set. |
-Class activities
-observation
-Written test
-Assignment
|
|
8 | 1 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
EQUATION OF A STRAIGHT LINE |
By the end of the
lesson, the learner
should be able to:
-Identify the x –coordinate and y- coordinates from a given point -determine the equation of a straight line from a known point and a gradient -appreciate the use of equation of a straight line in real life situations -Explain the variables and constant in the in the equation of a straight line Y= M X +C - Express the equation of a straight line in the form of y = mx +c -Appreciate the use of equation of straight lines in real life. |
The
learners are guided to identify the x - coordinates and y –coordinates from a given point -determine the equation of a straight line from a known point and a gradient Learners are guided to explain the variable and constant in the equation of a straight line y mx +c -express the equation of a straight line in the form of y = mx +c |
How can you determine the equation of a straight line from a known point and a gradient?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. - Ruler -Geometrical set. -Pencil. -A Cartesian plane. -Ruler. |
-Class activity
-observation
-Written test
-Assignment
|
|
8 | 2 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
|
By the end of the
lesson, the learner
should be able to:
-Explain the variables and constant s in the equation of a straight line y mx+c -express the equation of a straight line in the form of y= mx+c -appreciate the use of equations of straight lines in real life |
Learners are guided in pairs, groups or individually to :
-explain the variables and constant in the equation of a straight line Y = MX+C -express the equation of a straight line in the form y = mx+c |
What are the variables and constants in the equation of a straight line y mx +c?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Ruler -Geometrical set. -Graph book. -A Cartesian plane. |
-Class activities
-Written tests
-Assignment
|
|
8 |
HALF TERM BREAK |
||||||||
9 | 1 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
|
By the end of the
lesson, the learner
should be able to:
-Determine the gradient and the y coordinates of the points while the line cuts the y axis . - Interpret the equation Y = MX+C in different situations - Appreciate the use of equations of straight line in real life |
Learners are guided in pairs, groups or individually to;
-determine the gradient and the y coordinates of the points where the line cuts the y axis -interpret the equation Y = MX+C in different situations |
How do you determine the gradient and the y coordinates of the point where the line cuts the y axis?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Ruler -Geometrical set. |
-Class activities
-writen tests
-Assignment
|
|
9 | 2 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
|
By the end of the
lesson, the learner
should be able to:
-Determine the gradient and the y coordinates of the points where the line cuts the y axis -Interpret the equation Y = MX+C in different situations -appreciate the use of equations of straight lines in rel life |
Learners are guided in pairs, groups or individually to;
-determine the gradient and the y coordinates of the point where the line cuts the y axis -interpret the equation Y = MX +C in different situations |
How do you determine the gradient and the y coordinate of the point where the line cuts the y axis?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Ruler -Geometrical set. -Pencil. -A Graph -A Cartesian plane. |
-Class activities
-Written test
-Assignment
|
|
9 | 3 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
|
By the end of the
lesson, the learner
should be able to:
-Explain the variables and the constants in the equation of a straight line Y = MX+C -Determine the x and y intercepts of a straight line -Appreciate the use of equations of straight line in real life situations |
Learners are guided in pairs,groups or individually to ;
-explain the variables and constants in the equation of a straight line Y = MX+C -determine the x and y intercepts of a straight line. |
How can you determine the x and y intercepts of a straight line from the graph?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. Ruler -Geometrical set. -Pencil. -A graph book. -A Cartesian plane. |
-Class activities
-Written tests
-Assignment
|
|
9 | 4 |
ALGEBRA
|
EQUATION OF A STRAIGHT LINE
|
By the end of the
lesson, the learner
should be able to:
-explain the variables and constants in the equation of a straight line y =mx +c -determine the x and y intercepts of a straight line -appreciate the use of equations of straight lines in real life situations |
Learners are guided to;
-explain the variables and constants in the equation of a straight line Y = MX+C -determine the x and y intercepts of a straight line. |
How can you determine the x and y intercepts of a straight line?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. |
-Class activities
-Written test
-Assignment
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9 | 5 |
ALGEBRA
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LINEAR INEQUALITIES
LINEAR INEQUALITIES |
By the end of the
lesson, the learner
should be able to:
-discuss why sometimes resources are shared equally -solve linear inequalities in one unknown -appreciate the use of linear inequalities in real life -Discuss simple inequality statements -Represent linear inequalities in one unknown graphically -Appreciate the use of linear inequalities in real life -Enjoy solving problems using linear inequalities |
Learners are guided in pairs, groups or individually to;
-discuss about the reasons why resources are shared equally -solve linear inequalities in one unknown Learners are guided in pairs, groups or individually to; -discuss simple inequality statements -represent linear inequalities in one unknown graphically -indicate and discuss the region that satisfies the inequalities |
Why are resources shared equally?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. - Ruler -Geometrical set. -Pencil. -A Graph book. -A Cartesian plane. -graph books. -Cartesian plane. |
-Class activities
-Assignment
Oral questions
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10 | 1 |
ALGEBRA
|
LINEAR INEQUALITIES
|
By the end of the
lesson, the learner
should be able to:
-Discuss simple inequality statements -Represent linear inequalities in one unknown graphically -Appreciate the use of linear inequalities in real life |
Learners are guided in pairs, groups or individually to;
-discuss simple inequality statements -represent linear inequalities in the unknown graphically -indicate and discuss the regions that satisfies the inequalities |
How do we represent linear inequalities in graphs?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -graph books |
-Oral questions
-Written test
-Assignment
|
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10 | 2 |
ALGEBRA
|
LINEAR INEQUALITIES
|
By the end of the
lesson, the learner
should be able to:
-discuss and generate a table of values -represent linear inequality in two unknowns graphically -appreciate and enjoy solving linear inequalities in real life situations |
Learners are guided in pairs, groups or individually to;
-discuss and generate a table of values -represent linear inequality in two unknowns graphically |
How can you determine linear inequality in two unknowns graphically?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -graph books -Cartesian plane |
-Oral questions
-Written tests
-Assignment
|
|
10 | 3 |
ALGEBRA
|
LINEAR INEQUALITIES
|
By the end of the
lesson, the learner
should be able to:
-discuss and generate a table of values -represent linear inequalities in two unknowns graphically. - appreciate the use of linear inequalities to solve problems in real life situations |
Learners are guided in pairs, groups or individually to;
-discuss and generate a table of values -represent linear inequalities in two unknowns graphically -indicate the regions that satisfies the inequalities |
How can you determine linear inequality in two unknown graphically?
|
- Top Scholar mathematics grade 9 pg.
-Curriculum design grade 9. -Graph book. -Cartesian plane. |
-Oral questions
-Written test
-Assignment
|
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10 | 4 |
MEASUREMENTS
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AREA OF A PENTAGON
|
By the end of the
lesson, the learner
should be able to:
; -Identify and state number of sides in a pentagon. -Work out area of a pentagon. -Solve more problems involving area of pentagon. -Develop genuine interest in calculating the area of pentagon. |
In groups and individually, learners are guided to;
-Identify and recognizing the number of sides in a pentagon. -Naming different objects with pentagonal shapes. -Working the area of different pentagons using formula. -Work out more problems on area of pentagons. -Make paper cut outs of pentagons and relating them with real day to day objects. |
-How many sides does a pentagon have?
|
-Mentors Mathematics learners book grade 9 page 73-74.
-Paper cut outs. -Charts with different pentagons with different measurements. -Pair of scissors. -Manilla paper. -A ruler and a pair of protractor. |
-Checklist
-Written exercise.
-Oral question.
-Assessment rubrics.
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10 | 5 |
MEASUREMENTS
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AREA OF A HEXAGON
|
By the end of the
lesson, the learner
should be able to:
-Identify and state number of sides in a Haxagon. -Discuss the properties of a hexagon. -Use triangles to work out area of a hexagon. -Solve more problems involving area of hexagon. -Develop genuine interest in calculating the area of Hexagon. |
In groups and individually, learners are guided to;
-Identify and recognizing the number of sides in a hexagon. -Naming different objects with hexagonal shapes. -Working the area of different Hexagons using formula (summing up areas of various triangles). -Work out more problems on area of hexagons. -Make paper cut outs of hexagons and display them in class relating them with real day to day objects. |
-How many sides do a Hexagon have?
-Which objects have Hexagonal shape?
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-Mentors Mathematics learners book grade 9 page 74-76.
-Paper cut outs. -Charts with different pentagons with different measurements. -Pair of scissors. -Manilla paper. -A ruler and a pair of protractor. |
-Checklist
-Written exercise.
-Oral question.
-Assessment rubrics.
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11 | 1 |
MEASUREMENTS
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SURFACE AREA OF A RECTANGULAR PRISM
SURFACE AREA OF TRIANGULAR BASED PRISM |
By the end of the
lesson, the learner
should be able to:
-Draw a rectangular prism. -Work out the surface area of a rectangular prism. -Work out more problems on surface area of rectangular prism. - Draw a triangular prism. Work out the surface area of a triangular prism. - Work out more problems on surface area of triangular prism. -Make various models of triangular prism. -Show genuine interest in calculating the surface area of triangular prism. |
In pairs, Learners are guided to;
-Listing objects which are rectangular prism in shape. -Working out the surface area of a rectangular prism. -Work on more problems on the surface area of a rectangular prism. -Making various models of rectangular prism. In groups or pairs, learners are guided to; -Recognizing various objects from their surrounding which are triangular prism in shape. -Stating the number of faces,edges and vertices in a triangular prism. -Work out the surface area of a triangular prism. -Working more problems on calculating the surface area of a triangular prism. -Mounting the constructed models on triangular prism in class. |
-How many faces,edges and vertices do a rectangular prism have?
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-Mentors Mathematics learners book grade 9 page 77-78.
-Boxes -Pair of scissors. -Manilla paper. -Glue -Plain papers. -Ruler. -Mentors Mathematics learners book grade 9 page 78-80. |
-Checklist
-Written exercise.
-Oral question.
-Assessment rubrics.
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11 | 2 |
MEASUREMENTS
|
SURFACE AREA OF PYRAMID
|
By the end of the
lesson, the learner
should be able to:
-Draw a triangular based pyramid. -Discuss the number faces,edges and vertices in a triangular based pyramid. -Use locally available materials to model triangular based pyramid and display them in class for peer assessment. -Work out the surface area of triangular based pyramid. -Show genuine interest in calculating surface area of triangular based pyramid. |
In groups or pairs, learners are guided to;
-Draw and listing the number of faces,edges and vertices in a triangular based pyramid. -Model triangular based pyramid using locally available materials. -Work out the surface area of triangular based pyramid. -Solve more problems on surface area of triangular based prism. |
-How many faces,vertices and edges does a triangular based pyramid have?
-Which objects are triangular based pyramid in shape?
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-Mentors Mathematics learners book grade 9 page 81-82.
-Boxes -Pair of scissors. -Manilla paper. -Glue -Plain papers. -Ruler. |
-Checklist
-Written exercise.
-Oral question.
-Assessment rubrics.
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11 | 3 |
MEASUREMENTS
|
Surface area of a rectangular based pyramid.
|
By the end of the
lesson, the learner
should be able to:
-Draw a rectangular based pyramid. -Discuss the number of faces,vertices and edges. -Use locally available materials to model a rectangular based pyramid. -Calculate the surface area of rectangular based pyramid. -Show genuine interest in calculating surface area of rectangular based pyramid. |
In groups and individually, learners are guided to;
-Draw and find out number of faces,vertices and edges in a rectangular based pyramid. -Model rectangular based pyramid using locally available materials. -Calculate the surface area of a rectangular based pyramid. -Work out more problems on surface area of rectangular based pyramid. |
-How many faces,vertices and edges does a rectangular based pyramid have?
-Which objects are rectangular based pyramid in shape?
|
-Mentors Mathematics learners book grade 9 page 82-83.
-Boxes -Pair of scissors. -Manilla paper. -Glue -Plain papers. -Ruler. |
-Checklist
-Written exercise.
-Oral question.
-Assessment rubrics.
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11 | 4 |
MEASUREMENTS
|
Surface area of a square based pyramid.
|
By the end of the
lesson, the learner
should be able to:
-Draw a square based pyramid. -Discuss the number of faces,vertices and edges. -Use locally available materials to model a square based pyramid. -Calculate the surface area of square based pyramid. -Show genuine interest in calculating surface area of a square based pyramid. |
In groups and individually, learners are guided to;
-Draw and find out number of faces,vertices and edges in a square based pyramid. -Model square based pyramid using locally available materials. -Calculate the surface area of a square based pyramid. -Work out more problems on surface area of square based pyramid. |
-How many faces,vertices and edges does a square based pyramid have?
-Which objects are square based pyramid in shape?
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-Mentors Mathematics learners book grade 9 page 83-84.
-Boxes -Pair of scissors. -Manilla paper. -Glue -Plain papers. -Ruler. |
-Checklist
-Written exercise.
-Oral question.
-Assessment rubrics.
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11 | 5 |
MEAREMENTS
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Area of a circle
|
By the end of the
lesson, the learner
should be able to:
-Define a circle. -Work out area of a circle using the formula A = π r². -Show genuine interest in calculating the area of a circle. |
In groups or pairs, learners are guided to;
-Define a circle. -Relate the relationship between diameter and radius of a circle. -Calculate the area of different circles. -Work out more problems on area of a circle using the learnt formula. |
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-Mentors Mathematics learners book grade 9 page 86.
-Pair of scissors. -Manilla paper. -Glue -Plain papers. -Circular objects. -A pair of compass. |
-Checklist
-Written exercise.
-Oral question.
-Assessment rubrics.
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12 | 1 |
MEASUREMENTS
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Area of a sector of a circle.
|
By the end of the
lesson, the learner
should be able to:
-Define the term sector of a circle. -Demonstrate how to get sector of a circle from the main circle. -Calculate the area of sector of a circle. |
In groups or pairs, learners are guided to;
-Define the sector of a circle. -Getting sector of a circle from the main circle. -Applying the formula for calculating the area of sector of a circle (θ/360º) × πr2 -Working more problems on area of sector of a circle. |
-What is a sector of a circle?
|
-Mentors Mathematics learners book grade 9 page 86.
-Pair of scissors. -Manilla paper. -Glue -Paper cut outs. -Circular objects. -A pair of compass. |
-Checklist
-Written exercise.
-Oral question.
-Assessment rubrics.
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12 | 2 |
MEASUREMENTS
|
Area of a segment of a circle.
Surface area of a cone. |
By the end of the
lesson, the learner
should be able to:
-Define the term segment of a circle. -Identify a segment in a circle. -Work out the area of segment of a circle. -Make paper cut outs on segments of a circle. -Draw a cone. -Model a cone using locally available materials. -Show genuine interest in modeling a cone. |
In groups or pairs, learners are guided to;
-Define the term segment of a circle. -Identify and demonstrate how to get the segment of a circle. -Work the area of segment of a circle. -Make models on segments of a circle. -Identify and draw a cone in their books. -Model a cone using locally available materials. -Discuss with peers as they model cones. |
-What is a segment of a circle?
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-Mentors Mathematics learners book grade 9 page 87.
-Pair of scissors. -Manilla paper. -Glue -Paper cut outs. -Circular objects. -A pair of compass. -Mentors Mathematics learners book grade 9 page 91-92. |
-Checklist
-Written exercise.
-Oral question.
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12 | 3 |
MEASUREMENT
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Surface area of a cone.
|
By the end of the
lesson, the learner
should be able to:
- Identify and apply the formula for calculating the surface area of a cone; A = πr² + πrl -Work out the surface area of a cone. -Appreciate working out the surface area of a cone. |
In groups or pairs, learners are guided to;
-Demonstrate how to apply the formula for calculating the surface area of cones. -Work out the surface area of cones. -Work out more problems relating to surface area of cones. |
-What is a cone ?
-Which are some of items with conical shapes ?
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-Mentors Mathematics learners book grade 9 page 92-93.
-A Calculator. -Black board illustration. -A chart on how to calculate the surface area of a cone. |
-Checklist
-Written exercise.
-Oral question.
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12 | 4 |
MEASUREMENTS
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Area of a sphere
|
By the end of the
lesson, the learner
should be able to:
-Identify spherical objects and school and home and locality. -Collect,draw and discuss spherical objects. -Make models on spherical objects. |
In groups or pairs, learners are guided to;
-Identify spherical objects at homes,schools and locality. -Draw and discuss features of a spherical objects. -Make models of spherical objects and display them in class. |
-What is a sphere?
-Which are some of items with spherical shapes ?
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-Mentors Mathematics learners book grade 9 page 94.
-Black board illustration. |
-Written exercise.
-Oral question.
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12 | 5 |
MEASUREMENTS
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Surface area of a sphere.
|
By the end of the
lesson, the learner
should be able to:
- Determine the surface area of a sphere using the formula A = 4π r² -Work out problems on surface area of a sphere. -Appreciate working out surface area of a sphere. |
In group and individually, learners are guided;
-Determine the surface area of a sphere using the formula A = 4πr² -Work out problems on surface area of a sphere. -Working out more problems on the surface area of a sphere. -Relate more real spherical objects with the formula for calculating the surface area of a sphere. |
-What is a sphere?
-Which are some of items with spherical shapes ?
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-Mentors Mathematics learners book grade 9 page 95.
-Black board illustration. -Balls,ball bearings,oranges. |
-Written exercise.
-Oral question.
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13 |
ASSESSMENT AND END OF TERM |
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