YEAR 5 MATHS
EASIER CHALLENGE
13/07/20
LO: TO IDENTIFY AND DESCRIBE 2D SHAPES
STARTER- FLASHBACK 4
FLASHBACK 4- ANSWERS
PROPERTIES OF 2D SHAPES
Take a look at some of the language used to describe the properties
of 2-dimensional (2D) shapes below:
curved longer
v
sides
straight shorter 2-dimensional equal
vertex/vertices symmetry length
PROPERTIES OF 2D SHAPES
Take a look at some of the language used to describe the properties
of 2-dimensional (2D) shapes below:
obtuse angle right angle acute angle
CIRCLE
1 curved side
0 vertices
almost infinite lines of
symmetry
Sum of interior angle
is 360°
How many curved
sides?
How many vertices?
How many lines of
symmetry?
What do all the
interior angles
measure?
TRIANGLE
3 straight sides
3 vertices
up to 3 lines of
symmetry
3 interior angles
How many straight
sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
3 acute angles
What type of angles
can you see in this
shape?
Challenge: What is the sum of all interior
angles in a triangle?
180°
SQUARE
4 straight sides
4 equal length sides
4 vertices
4 lines of symmetry
4 interior angles
4 right angles
How many straight
sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
What type of angles
can you see in this
shape?
What does each
interior angle
measure?
each interior angle is
90°
90° 90°
90° 90°
Challenge: What is the sum of all interior
angles in a quadrilateral?
360°
TRAPEZIUM
4 straight sides
2 equal length sides
4 vertices
1 line of symmetry
4 interior angles
2 acute angles
2 obtuse angles
How many
straight sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
What type of angles
can you see in this
shape?
RECTANGLE
4 straight sides
2 long sides
2 short sides
4 vertices
2 lines of symmetry
4 interior angles
4 right angles
How many straight
sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
What type of angles
can you see in this
shape?
What does each
interior angle
measure?
each interior angle is
90°
90° 90°
90° 90°
RHOMBUS
4 straight sides
4 equal length sides
4 vertices
2 lines of symmetry
4 interior angles
2 acute angles
2 obtuse angles
How many straight
sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
What type of angles
can you see in this
shape?
How many pairs of
interior angles?
2 pairs of interior
angles
REGULAR PENTAGON
5 straight sides
5 vertices
up to 5 lines of
symmetry
5 interior angles
5 obtuse angles
How many
straight sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
What type of angles
can you see in this
shape?
REGULAR HEXAGON
6 straight sides
6 vertices
up to 6 lines of
symmetry
6 interior angles
How many
straight sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
What type of angles
can you see in this
shape?
6 obtuse angles
REGULAR HEPTAGON
7 straight sides
7 vertices
up to 7 lines of
symmetry
7 interior angles
How many
straight sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
What type of angles
can you see in this
shape?
7 obtuse angles
REGULAR OCTAGON
8 straight sides
8 vertices
up to 8 lines of
symmetry
8 interior angles
How many
straight sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
What type of angles
can you see in this
shape?
8 obtuse angles
REGULAR NONAGON
9 straight sides
9 vertices
up to 9 lines of
symmetry
9 interior angles
How many
straight sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
What type of angles
can you see in this
shape?
9 obtuse angles
REGULAR DECAGON
10 straight sides
10 vertices
up to 10 lines of
symmetry
10 interior angles
How many
straight sides?
How many vertices?
How many lines of
symmetry?
How many interior
angles?
What type of angles
can you see in this
shape?
10 obtuse angles
PRACTICE TASKS
PRACTICE TASKS
PRACTICE TASKS
U&A TASKS
Write your own clues to describe a
2D shape for someone at home to
guess!
You can choose any 2D shape. Make
sure to describe angles and sides.
REASONING TASK
Explain your answer.
ANSWERS
NOW IT IS TIME TO CORRECT YOUR
ANSWERS!
USE A DIFFERENT PEN TO MARK
AND CORRECT YOUR ANSWERS
LIKE WE WOULD DO IN CLASS.
PRACTICE TASKS
ANSWERS
PRACTICE TASKS
- Three straight side
- Three equal angles
- Same length sides
- One line of symmetry
- Four straight sides
- Opposite sides are the same
length, two short and two long
- Four angles, all right angles
- Two lines of symmetry
- Four straight sides
- Sides are all the same length
- Four angles, all right angles
- Four lines of symmetry
- Four straight sides
- Sides are different lengths
- Four angles, two are right
angles and other two are
different sizes
- No lines of symmetry
PRACTICE TASKS
- Four straight sides
- Four angles (diagonal are the
same)
- Two sets of parallel lines
- Eight straight sides
- Eight equal angles
- Eight lines of symmetry
- Five straight sides
- Five equal angles
- Five lines of symmetry
- Ten straight sides
- Ten equal angles
- Ten lines of symmetry
U&A TASKS
ANSWERS
Write your own clues to describe a
2D shape for someone at home to
guess!
You can choose any 2D shape. Make
sure to describe angles and sides.
Various answers
rectangle
REASONING TASK
ANSWERS
Explain your answer.
False! A 2D shape made
of straight lines always
has the same number of
angles as sides.

monday-easier-maths with good powerpoint

  • 1.
    YEAR 5 MATHS EASIERCHALLENGE 13/07/20 LO: TO IDENTIFY AND DESCRIBE 2D SHAPES
  • 2.
  • 3.
  • 4.
    PROPERTIES OF 2DSHAPES Take a look at some of the language used to describe the properties of 2-dimensional (2D) shapes below: curved longer v sides straight shorter 2-dimensional equal vertex/vertices symmetry length
  • 5.
    PROPERTIES OF 2DSHAPES Take a look at some of the language used to describe the properties of 2-dimensional (2D) shapes below: obtuse angle right angle acute angle
  • 6.
    CIRCLE 1 curved side 0vertices almost infinite lines of symmetry Sum of interior angle is 360° How many curved sides? How many vertices? How many lines of symmetry? What do all the interior angles measure?
  • 7.
    TRIANGLE 3 straight sides 3vertices up to 3 lines of symmetry 3 interior angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? 3 acute angles What type of angles can you see in this shape? Challenge: What is the sum of all interior angles in a triangle? 180°
  • 8.
    SQUARE 4 straight sides 4equal length sides 4 vertices 4 lines of symmetry 4 interior angles 4 right angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? What type of angles can you see in this shape? What does each interior angle measure? each interior angle is 90° 90° 90° 90° 90° Challenge: What is the sum of all interior angles in a quadrilateral? 360°
  • 9.
    TRAPEZIUM 4 straight sides 2equal length sides 4 vertices 1 line of symmetry 4 interior angles 2 acute angles 2 obtuse angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? What type of angles can you see in this shape?
  • 10.
    RECTANGLE 4 straight sides 2long sides 2 short sides 4 vertices 2 lines of symmetry 4 interior angles 4 right angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? What type of angles can you see in this shape? What does each interior angle measure? each interior angle is 90° 90° 90° 90° 90°
  • 11.
    RHOMBUS 4 straight sides 4equal length sides 4 vertices 2 lines of symmetry 4 interior angles 2 acute angles 2 obtuse angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? What type of angles can you see in this shape? How many pairs of interior angles? 2 pairs of interior angles
  • 12.
    REGULAR PENTAGON 5 straightsides 5 vertices up to 5 lines of symmetry 5 interior angles 5 obtuse angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? What type of angles can you see in this shape?
  • 13.
    REGULAR HEXAGON 6 straightsides 6 vertices up to 6 lines of symmetry 6 interior angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? What type of angles can you see in this shape? 6 obtuse angles
  • 14.
    REGULAR HEPTAGON 7 straightsides 7 vertices up to 7 lines of symmetry 7 interior angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? What type of angles can you see in this shape? 7 obtuse angles
  • 15.
    REGULAR OCTAGON 8 straightsides 8 vertices up to 8 lines of symmetry 8 interior angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? What type of angles can you see in this shape? 8 obtuse angles
  • 16.
    REGULAR NONAGON 9 straightsides 9 vertices up to 9 lines of symmetry 9 interior angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? What type of angles can you see in this shape? 9 obtuse angles
  • 17.
    REGULAR DECAGON 10 straightsides 10 vertices up to 10 lines of symmetry 10 interior angles How many straight sides? How many vertices? How many lines of symmetry? How many interior angles? What type of angles can you see in this shape? 10 obtuse angles
  • 18.
  • 19.
  • 20.
  • 21.
    U&A TASKS Write yourown clues to describe a 2D shape for someone at home to guess! You can choose any 2D shape. Make sure to describe angles and sides.
  • 22.
  • 23.
    ANSWERS NOW IT ISTIME TO CORRECT YOUR ANSWERS! USE A DIFFERENT PEN TO MARK AND CORRECT YOUR ANSWERS LIKE WE WOULD DO IN CLASS.
  • 24.
  • 25.
    PRACTICE TASKS - Threestraight side - Three equal angles - Same length sides - One line of symmetry - Four straight sides - Opposite sides are the same length, two short and two long - Four angles, all right angles - Two lines of symmetry - Four straight sides - Sides are all the same length - Four angles, all right angles - Four lines of symmetry - Four straight sides - Sides are different lengths - Four angles, two are right angles and other two are different sizes - No lines of symmetry
  • 26.
    PRACTICE TASKS - Fourstraight sides - Four angles (diagonal are the same) - Two sets of parallel lines - Eight straight sides - Eight equal angles - Eight lines of symmetry - Five straight sides - Five equal angles - Five lines of symmetry - Ten straight sides - Ten equal angles - Ten lines of symmetry
  • 27.
    U&A TASKS ANSWERS Write yourown clues to describe a 2D shape for someone at home to guess! You can choose any 2D shape. Make sure to describe angles and sides. Various answers rectangle
  • 28.
    REASONING TASK ANSWERS Explain youranswer. False! A 2D shape made of straight lines always has the same number of angles as sides.