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Measurement Problems · CSEC Mathematics

40 past-paper questions on Measurement Problems, part of MEASUREMENT, from every CSEC Mathematics paper on Quelpr.

Practise Measurement Problems
  1. 6(c)3 marks· CSEC Mathematics · 2021 · Paper 2Farmer Brown must paint the INTERNAL surface of the trough. Given that 1 gallon of paint covers approximately 280\,000\text{ cm}^2 of surface, determine the TOTAL amount of paint, in litres, that is needed to paint…
  2. Q341 mark · multiple choice· CSEC Mathematics · May/June 2013 · Paper 1The length of one side of the square is 5\text{ cm} and the height of the triangle is 4\text{ cm}. What is the TOTAL area of the figure, in \text{cm}^2?
  3. Q371 mark · multiple choice· CSEC Mathematics · May/June 2013 · Paper 1The area of a rectangle is 53.6\text{ cm}^2. If the length is multiplied by four and the width is halved, the area would then be
  4. Q391 mark · multiple choice· CSEC Mathematics · May/June 2013 · Paper 1The perimeter of a square is 48\text{ cm}. What is the area, in \text{cm}^2?
  5. Q391 mark · multiple choice· CSEC Mathematics · May/June 2016 · Paper 1Item 39 refers to the following diagram. The diagram above, not drawn to scale, consists of a triangle resting on a square of side 5 cm. The height of the triangle is 4 cm. What is the TOTAL area of the figure?
  6. 3(b)(ii)b)2 marks· Mathematics Q3 3(b)(ii)b)Calculate the area of the floor.
  7. 4(a)(ii)3 marks· Mathematics Q4 4(a)(ii)State the values in centimetres, of a, b and c.
  8. 4(b)(i)4 marks· Mathematics Q4 4(b)(i)Write an expression in terms of y for the area of the figure shown.
  9. 4(b)(i)1 mark· Mathematics Q4 4(b)(i)Complete the statement: The internal length of the box is 30 cm – 2 × 1.5 cm =
  10. 4(b)(ii)2 marks· Mathematics Q4 4(b)(ii)Complete the statement: The internal width of the box is
  11. 4(b)(ii)2 marks· Mathematics Q4 4(b)(ii)Calculate the mass of the prism, to the nearest kg, given that 1 cm³ of tin has a mass of 7.3 kg.
  12. 4(b)(iii)1 mark· Mathematics Q4 4(b)(iii)Complete the statement: The internal depth of the box is
  13. 4(b)(iii)3 marks· Mathematics Q4 4(b)(iii)Calculate the area of the shaded region.
  14. 5(a)(i)1 mark· Mathematics Q5 5(a)(i)Calculate the length of RS.
  15. 5(a)(ii)1 mark· Mathematics Q5 5(a)(ii)Hence state the value of x.
  16. 5(d)4 marks· Mathematics Q5 5(d)How many flooring boards are needed for covering Section A?
  17. 6(a)(i)2 marks· Mathematics Q6 6(a)(i)Show that the area of the rectangle is 2352 cm^2.
  18. 6(a)(iii)2 marks· Mathematics Q6 6(a)(iii)Tank A holds 8 times as much water as Tank B. Calculate the height, h, of Tank A.
  19. 6(a)(iii)4 marks· Mathematics Q6 6(a)(iii)Calculate the actual area of the face LMNPK on the building.
  20. 6(a)(iii)3 marks· Mathematics Q6 6(a)(iii)Given that the thickness of the disc is 2 mm, calculate the maximum number of discs that can be constructed from 1000 cm³ of available metal. (1 cm³ = 1 000 mm³)
  21. 6(b)(i)2 marks· Mathematics Q6 6(b)(i)State the values of a and b.
  22. 6(b)(iv)1 mark· Mathematics Q6 6(b)(iv)Calculate the area of the shaded section.
  23. 6(d)2 marks· Mathematics Q6 6(d)Given that the density of the material used to make the container is 2.2 g/cm³, determine the mass, in kg, of the empty container (density = mass/volume).
  24. 7(a)(ii)6 marks· Mathematics Q7 7(a)(ii)Calculate the area enclosed by the square.
  25. 7(iii)b)1 mark· Mathematics Q7 7(iii)b)Calculate the area of triangle R''S''T''.
  26. 8(b)2 marks· Mathematics Q8 8(b)Show that the length of the chain is 16 mm + 14 mm.
  27. 8(b)2 marks· Mathematics Q8 8(b)Determine the values of l and w. In the table, write the values of l, w and the area of rectangle D.
  28. 8(b)(iii)2 marks· Mathematics Q8 8(b)(iii)Calculate the perimeter of the UNSHADED region.
  29. 8(c)2 marks· Mathematics Q8 8(c)Determine the values of l and w. In the table, write the values of l, w and the area of rectangle E.
  30. 8(c)(i)3 marks· Mathematics Q8 8(c)(i)What is the area of the trapezium in square units?
  31. 8(c)(ii)1 mark· Mathematics Q8 8(c)(ii)Sketch the trapezium clearly showing the outline of each of the three parts.
  32. 9(b)(iii)3 marks· Mathematics Q9 9(b)(iii)Determine the area of PQRS.
  33. 12(a)(ii)4 marks· Mathematics Q12 12(a)(ii)Calculate the shortest distance between A and B measured along their common circle of latitude.
  34. 12(a)(iii)1 mark· Mathematics Q12 12(a)(iii)Calculate the area of the octagon.
  35. 12(b)5 marks· Mathematics Q12 12(b)Calculate the shortest distance between Antigua and Belize measured along their common circle of latitude.
  36. 12(b)(ii)a)8 marks· Mathematics Q12 12(b)(ii)a)Calculate, correct to the nearest kilometre, the radius of the circle of latitude 24° N.
  37. 12(b)(ii)b)8 marks· Mathematics Q12 12(b)(ii)b)Calculate, correct to the nearest kilometre, the shortest distance between A and B, measured along the circle of latitude 24° N.
  38. 12(b)(iii)3 marks· Mathematics Q12 12(b)(iii)Calculate to the nearest kilometre, the distance from R to T measured along the circle of latitude 60°N.
  39. 12(c)4 marks· Mathematics Q12 12(c)Calculate the shortest distance between Antigua and Bahia Blanka measured along the common circle of longitude.
  40. 12(c)(ii)2 marks· Mathematics Q12 12(c)(ii)Calculate the radius of the circle of latitude on which K lies.

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