Line Of Symmetry Basic 3 Mathematics Lesson Note
Download Lesson NoteTopic: Line Of Symmetry
A. COUNTING SKILL: NUMBERS 961-980
Counting from 961 to 980: 961, 962, 963, 964, 965, 966, 967, 968, 969, 970, 971, 972, 973, 974, 975, 976, 977, 978, 979, 980
Practice counting:
- From 965 to 975: _______
- From 972 to 980: _______
- Backwards from 980 to 970: _______
Fill in missing numbers:
- 966, 967, _____, 969, _____
- 975, _____, 977, _____, 979
- _____, 962, _____, 964, _____
B. WRITING SKILL: WRITING OF THE NUMBERS
Write in words:
- 961 = Nine hundred and sixty-one
- 965 = Nine hundred and sixty-five
- 970 = Nine hundred and seventy
- 975 = Nine hundred and seventy-five
- 980 = Nine hundred and eighty
Write in figures:
- Nine hundred and sixty-three = _______
- Nine hundred and sixty-eight = _______
- Nine hundred and seventy-two = _______
- Nine hundred and seventy-seven = _______
- Nine hundred and seventy-nine = _______
C. LINE(S) OF SYMMETRY

What is symmetry?
A shape has symmetry when one half looks exactly like the other half when folded.
What is a line of symmetry? A line of symmetry is the imaginary line that divides a shape into two equal halves.
How to find a line of symmetry:
- Imagine folding the shape
- If both halves match exactly, there is a line of symmetry
- The fold line is the line of symmetry
Examples of symmetrical objects:
- Butterfly (1 line of symmetry)
- Human face (1 line of symmetry)
- Letter A (1 line of symmetry)
- Letter H (2 lines of symmetry)
Examples of shapes with symmetry:
Square: Rectangle: Circle:
+—+ +—–+ —
| | | | / \
| | | | | | | | |
| | | | \ /
+—+ +—–+ —
4 lines 2 lines Many lines
Practice identifying symmetry: Draw the line(s) of symmetry for these letters:
- Letter B: _____ line(s)
- Letter O: _____ line(s)
- Letter X: _____ line(s)
- Letter M: _____ line(s)
D. PROPERTIES OF SQUARE, RECTANGLE AND TRIANGLE
SQUARE PROPERTIES:

- 4 equal sides
- 4 right angles (90°)
- 4 lines of symmetry
- All sides are the same length
Lines of symmetry in a square:
- 2 diagonal lines
- 1 vertical line through middle
- 1 horizontal line through middle
RECTANGLE PROPERTIES:

- 4 sides (opposite sides equal)
- 4 right angles (90°)
- 2 lines of symmetry
- Length is longer than width
Lines of symmetry in a rectangle:
- 1 vertical line through middle
- 1 horizontal line through middle
TRIANGLE PROPERTIES:

- 3 sides
- 3 angles
- Number of lines of symmetry depends on triangle type
Types of triangles and their symmetry:
- Equilateral triangle (all sides equal): 3 lines of symmetry
- Isosceles triangle (2 sides equal): 1 line of symmetry
- Scalene triangle (no equal sides): 0 lines of symmetry
Practice:
- How many lines of symmetry does a square have? _____
- How many lines of symmetry does a rectangle have? _____
- How many sides does a triangle have? _____
- How many right angles does a square have? _____
E. CURVES AND STRAIGHT LINES
What is a straight line? A straight line goes in one direction without bending.
What is a curve? A curve is a line that bends or turns.
Examples of straight lines:
- Edge of a ruler
- Side of a book
- Edge of a table
Examples of curves:
- Circle
- Letter S
- Arc (part of a circle)
- Letter C
Shapes made with straight lines:
- Square (4 straight lines)
- Rectangle (4 straight lines)
- Triangle (3 straight lines)
Shapes made with curves:
- Circle (1 curved line)
- Oval (1 curved line)
Mixed shapes (straight lines and curves):
- Letter D (1 straight line + 1 curve)
- Letter P (2 straight lines + 1 curve)
Practice identifying:
- Circle the shapes made only with straight lines: Square, Circle, Triangle, Rectangle, Oval
- Circle the shapes made only with curves: Square, Circle, Triangle, Rectangle, Oval
- How many straight lines make a triangle? _____
- How many curved lines make a circle? _____
Drawing practice:
- Draw a shape with 3 straight lines: _______
- Draw a shape with 1 curved line: _______
- Draw a letter made with straight lines only: _______
- Draw a letter made with curves only: _______
F. QUANTITATIVE REASONING
Symmetry word problems:
- Kemi draws a square. How many lines of symmetry does her square have?
- Tolu folds a rectangle along its line of symmetry. How many equal parts does he get?
- A butterfly has 1 line of symmetry. If one wing has 5 spots, how many spots should the other wing have?
Shape analysis:
- Which shape has more lines of symmetry: a square or a rectangle?
- Name a shape that has no lines of symmetry: _______
- Name a shape that has many lines of symmetry: _______
Line identification: Count the lines:
- How many straight lines in the letter H? _____
- How many curved lines in the letter O? _____
- How many lines of symmetry in the letter I? _____
Real-life symmetry: Find symmetry in these objects:
- Car (from front view): _____ line(s) of symmetry
- Airplane (from above): _____ line(s) of symmetry
- Flower with 6 equal petals: _____ line(s) of symmetry
CLASS EXERCISES
- Count from 968 to 978:
- Write in words:
- 967 = _______
- 973 = _______
- 980 = _______
- Lines of symmetry:
- Square: _____ lines
- Rectangle: _____ lines
- Circle: _____ lines
- Equilateral triangle: _____ lines
- Shape properties:
- How many sides does a square have? _____
- How many right angles does a rectangle have? _____
- How many sides does a triangle have? _____
- Straight lines or curves:
- Triangle is made of _____ lines
- Circle is made of _____ line(s)
- Rectangle is made of _____ lines
- Letter O is made of _____ line(s)
- Draw lines of symmetry:
- Draw 1 line of symmetry on letter A
- Draw 2 lines of symmetry on letter H
- Draw 4 lines of symmetry on a square
- Identify symmetrical letters: Circle the letters that have lines of symmetry: A, B, C, D, H, M, O, X
- Word problems:
- A square paper is folded along all its lines of symmetry. How many small squares are formed?
- If a shape has 2 lines of symmetry and 4 equal sides, what shape is it?
- Complete the symmetrical pattern: If one half shows: ●○●, the other half should show: _______
- Problem solving: Ada cuts out a heart shape. She says it has 1 line of symmetry. Is she correct? Draw the heart and show the line of symmetry if it exists.