E-book Code: REAU0029. For students at risk working at Upper Primary levels. rescue maths. Book 2 Measurement, Chance and data.

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E-book Code: REAU0029 For students at risk working at Upper Primary levels rescue maths Book 2 Measurement, Chance and data By Sandy Tasker Ready-Ed Publications - 2003. Published by Ready-Ed Publications (2003) P.O. Box 276 Greenwood W.A. 6024 Email: info@readyed.com.au Website: www.readyed.com.au COPYRIGHT NOTICE Permission is granted for the purchaser to photocopy sufficient copies for non-commercial educational purposes. However, this permission is not transferable and applies only to the purchasing individual or institution. ISBN 1 86397 565 9

Contents Information on the Series... 2 State and National Curriculum Links... 4-6 Specific Learning Difficulties... 7 How are Individuals With Specific Learning Difficulties Affected?... 9 General Strategies for the Home... 11 Internet References... 12 Parent Power Maths Words... 13 Measurement... 14 Time... 16 Progress Chart What Can I Do?... 19 Activity Sheets Measuring Perimeter 1... 21 Measuring Perimeter 2... 22 Area 1... 23 Area Calculation 1... 24 Area Calculation 2... 25 Area of a Triangle 1... 26 Area of a Triangle 2... 27 Circumference 1... 28 Circumference 2... 29 Litres and Millilitres 1... 30 Litres and Millilitres 2... 31 Kilograms and Grams 1... 32 Kilograms and Grams 2... 33 Volume 1... 34 Volume 2... 35 What s the Time? Help Sheet... 36 What s the Time? 1... 37 What s the Time? 2... 38 What s the Time? 3... 39 What s the Time? 4... 40 What s the Time? Estimates... 41 Looking at Calendars 1... 42 Looking at Calendars 2... 43 Looking at Timetables 1... 44 Looking at Timetables 2... 45 Looking at Timetables 3... 46 Range, Mode, Median and Mean 1... 47 Range, Mode, Median and Mean 2... 48 Bar Graphs and Line Graphs 1... 49 Bar Graphs and Line Graphs 2... 50 Venn Diagrams 1... 51 Venn Diagrams 2... 52 ANSWERS... 53 Page 3

Measuring Perimeter 1 Perimeter is the distance around an object. Learning Outcome: Students will calculate perimeter by adding the length of all sides of an object. Look at this shape: 6 cm To work out the perimeter, add up all the sides. 3 + 3 + 3 + 3 + 6 + 6 = 24cm 6 cm Work out the perimeter of these shapes by measuring with your ruler. + + = mm + + + = mm + + + = mm + + + = mm Look at how the missing parts are figured out and then work out the perimeter. Hint: The top and bottom are equal, the sides are equal. 4 km 5 km + + + = km Page 21

Area 1 Here is one square cm (1cm²). Area is the amount of space taken up on a flat surface. 1cm² Learning Outcome: Students will work out the area of the shapes in a grid by counting the number of squares for each shape. Work out the area of the shapes in this grid by counting the number of squares for each shape. Some shapes have half squares. Add two half squares to make a whole one. A B C A: cm² B: cm² C: cm² Which shape has the biggest area? A B C Which shape has the smallest area? A B C On the grid, draw a rectangle that has an area of 12 cm². Challenge: Draw a triangle that has an area of about 9 cm². Page 23

Circumference 1 Circumference is the distance around the outside of a circle (in other words, the perimeter of a circle). Look at this circle to learn the parts. Learning Outcome: Students will use the formula C = 3 x D to work out the circumference for a given circle. Circumference Circumference (C) = the distance around the circle. Diameter Diameter (D) = the length from one side to the other. Diameter passes exactly though the centre of the circle. Not this: Rule: Circumference is about 3 D Using the formula C = 3 D, work out the circumference for these circles. 4 cm 7 cm 50 cm 27 cm This is half the diameter, called the radius. What would the full diameter be? 5 cm Page 28 Book 2 Ready-Ed Publications

Learning Outcome: Students will order everyday amounts of liquid from the least to the most amount of liquid and using the equation 1L (litre) = 1000 ml (millilitres), write the conversions for given amounts. Litres and Millilitres 2 Rule: 1L (litre) = 1000 ml (millilitres) A regular carton of milk is 1L, a cup of water is 250 ml, 1 teaspoon is 5 ml. Write an estimate for these things. Choose from these measures: 375 ml; 1 L; 500 ml; 250 ml; 50 ml; 2 L. Write the conversions for these amounts. 5L = 5000 ml 15L = ml 3.75L = ml 0.05L = ml 750 ml = 0.75 L 365 ml = L 10 ml = L 4000 ml = L Add up these amounts of liquid and convert to litres. 230 ml + 800 ml + 250 ml = ml = L 460 ml + 320 ml + 500 ml = ml = L 800 ml + 325 ml + 1 200 ml = ml = L Some of these measurements are in ml, some are in L. Make them all into ml and then add them up, then convert the final amount to L. 5 ml + 25 ml + 0.5 L + 1 L = 5 + 25 + 500 + 1000 = 1530 ml = 1.53 L 10 ml + 0.25 L + 2000 ml + 3 L = = ml = L 15 ml + 0.05 L + 300 ml + 2 L = = ml = L Page 31

Learning Outcome: Students will estimate everyday amounts of mass from given examples and using the equation 1 kg) = 1000g, write the conversions for given amounts. Kilograms and Grams 2 Rule: 1L (litre) = 1000 ml (millilitres) A medium bag of carrots weighs about 1 kg and an 11-year-old child can weigh about 36 kg. Circle your estimate for these things. 5 g 250 g 5 kg 20 kg 900 g 5 kg 35 kg 100 kg 500 g 1 kg 5 kg 40 kg 13 g 100 g 1 kg 6 kg Write the conversions for these amounts. 8 kg = 8000 g 17 kg = g 5.98 kg = g 0.03 kg = g 375 g = 0.375 kg 4300 g = kg 25 g = kg 500 g = kg Add up these amounts and convert to kilograms. 570 g + 400 g + 350 g = g = kg 382 g + 506 g + 230 g = g = kg 420 g + 222 g + 1500 g = g = kg Some of these measurements are in g, some are in kg. Make them all into g, add them up, and then convert the final amount to kg. e.g. 2 g + 10 g + 0.6 kg + 2 kg = 2 + 10 + 600 + 2000 = 2612 g = 2.612 kg 15 g + 0.75 kg + 5000 g + 2 kg = = g = kg 12 g + 0.04 g + 200 g + 5 kg = = g = kg Page 33