Area And Volume Spaced Learning

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Area And Volume Spaced Learning - Presentation Transcript

  1. Area and Volume Using formulae
  2. Finding Area and Perimeter of a Square or Rectangle
    • Area is the measure of the amount of space a shape covers
    • Perimeter is the distance all the way around the outside.
    Area of a rectangle = length × width A = l × w Perimeter = 2 × (length and width) length width
  3. Finding Area of a Triangle
    • A triangle takes up half the space of a rectangle with the same side lengths.
    length (base) width (height) Area of a triangle = ½ length × width A = ½ l×w
  4. Length Perpendicular height Area of a parallelogram = length × perpendicular height A = l×h Finding Area of a Parallelogram
  5. Perpendicular height Length a Length b Finding Area of a Trapezium Area of a trapezium = ½ (length a + length b) × perp height A = ½ (a+b) × h
  6. Radius, r Diameter, d Circumference, c Area of a circle = 3.14 × radius 2 A = π×r 2 Area & Circumference of a Circle Circumference of a circle = 3.14 × diameter C = π×D = 2×π×r
  7. Shape Area Triangle ½ ( L×W) Square L×W Rectangle L×W Parallelogram L × Height Trapezium (A + B) × Height 2 Circle  × r ²
  8. To Find Area of Complicated Shapes
    • Split them up into basic shapes
    • Work out the area of each bit separately
    • The add them altogether
  9. Perimeters of Complicated Shapes
    • Put a dot in one corner then go around the shape
    • Write down the length of every side as you go
    • Even sides that have no length given you need to work out
    • Keep going until you get to the dot
    6cm 20cm 14cm 10cm 8cm 10cm
  10. Surface Area To find the surface area of a 3D shape, imagine it laid out as a net. Calculate the area of each side and then add them together.
  11. Areas and Volumes of 3D Shapes
    • The volume of a 3D shape is a measure of the amount of space it occupies
    • Typical units of measure are cubic centimetres (cm³) and cubic metres (m³)
  12. Volume of a Cuboid This is also the same as the area of the rectangle on one end (cross section) multiplied by the length of the cuboid Volume of cuboid = length × width × height V = l × w × h
  13. Volume of a Prism
    • A prism is a 3D shape with the same cross section all along its length
    • To calculate the volume of the prism you need to find the area of the cross section and multiply it by the height or length
    Volume of prism = cross sectional area x length
  14. Finding the Area of a Prism Volume of prism = Triangle area x length
  15. Area and Volume Using formulae Take 2
  16. Finding Area and Perimeter of a Square or Rectangle
    • Area is the measure of the amount of space a shape covers
    • Perimeter is the distance all the way around the outside.
    Area of a rectangle = length × width A = l × w Perimeter = 2 × (length and width) length width
  17. Finding Area of a Triangle
    • A triangle takes up half the space of a rectangle with the same side lengths.
    length (base) width (height) Area of a triangle = ½ length × width A = ½ l×w
  18. Length Perpendicular height Area of a parallelogram = length × perpendicular height A = l×h Finding Area of a Parallelogram
  19. Perpendicular height Length a Length b Finding Area of a Trapezium Area of a trapezium = ½ (length a + length b) × perp height A = ½ (a+b) × h
  20. Radius, r Diameter, d Circumference, c Area of a circle = 3.14 × radius 2 A = π×r 2 Area & Circumference of a Circle Circumference of a circle = 3.14 × diameter C = π×D = 2×π×r
  21. Shape Area Triangle ½ ( L×W) Square L×W Rectangle L×W Parallelogram L × Height Trapezium (A + B) × Height 2 Circle  × r ²
  22. To Find Area of Complicated Shapes
    • Split them up into basic shapes
    • Work out the area of each bit separately
    • The add them altogether
  23. Perimeters of Complicated Shapes
    • Put a dot in one corner then go around the shape
    • Write down the length of every side as you go
    • Even sides that have no length given you need to work out
    • Keep going until you get to the dot
    6cm 20cm 14cm 10cm 8cm 10cm
  24. Surface Area To find the surface area of a 3D shape, imagine it laid out as a net. Calculate the area of each side and then add them together.
  25. Areas and Volumes of 3D Shapes
    • The volume of a 3D shape is a measure of the amount of space it occupies
    • Typical units of measure are cubic centimetres (cm³) and cubic metres (m³)
  26. Volume of a Cuboid This is also the same as the area of the rectangle on one end (cross section) multiplied by the length of the cuboid Volume of cuboid = length × width × height V = l × w × h
  27. Volume of a Prism
    • A prism is a 3D shape with the same cross section all along its length
    • To calculate the volume of the prism you need to find the area of the cross section and multiply it by the height or length
    Volume of prism = cross sectional area x length
  28. Finding the Area of a Prism Volume of prism = Triangle area x length
  29. Area and Volume Using formulae
  30. Shape Area Triangle ½ ( L×W) Square L×W Rectangle L×W Parallelogram L × Perp Height Trapezium (A + B) × Height 2 Circle Area  × r ² Circle Circumference 2×  ×r or  ×D
  31. ……………… . cm 2 (Total 2 marks)
  32. ……………… . cm 2 (Total 4 marks)
  33. ……………… . ……… (Total 3 marks)
  34. (Total 4 marks)
  35. ……………… . cm 2 (Total 3 marks)

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