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Implementation 1.Review the mathematical concept. 2.Review the problem solving steps. 3.READ: Children read the part that is asking them to find something.

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Presentation on theme: "Implementation 1.Review the mathematical concept. 2.Review the problem solving steps. 3.READ: Children read the part that is asking them to find something."— Presentation transcript:

1 Implementation 1.Review the mathematical concept. 2.Review the problem solving steps. 3.READ: Children read the part that is asking them to find something out. 4.UNDERSTAND: Children explain what they need to find out. 5.Children identify what information they will need to find it out. 6.Remove the coloured rectangle. 7.Children find the information they need to find it out. 8.CHOOSE A STRATEGY: Children identify strategies that they could use to find it out. 9.USE A STRATEGY: Children use a strategy to find it out. 10.Children record their thinking as they find it out. 11.CHECK: Children reread the part that asked them to find something out. 12.Children check that they have found it out. 13.Children check they have recorded their solution correctly. 14.Children follow the problem solving steps to solve the 2 nd level of the problem, with minimal teacher guidance. 15.Children who solve the 2 nd level, follow the problem solving steps to solve the 3 rd level of the problem independently. 16.Children use the problems as a guide to create their own problem, either alone or in pairs/small groups. 17.Children solve their own problem. Throughout the lesson, children share solution strategies. At the end of the lesson, children explain how they created their own problems.

2 Problem Solving 1 kilometre and 35 metres is the same as 135 km 1.35 km 1035 m 10.35 m Create your own problem! Now solve it! Measurement and Geometry 59 Convert, Multiplicative Place Value. 1 kilometre and 40 metres is the same as 140 km 1.04 km 1004 m 1.40 m 1 kilometre and 400 metres is the same as 1400 km 1.4 km 1040 m 1.4 m

3 Problem Solving Create your own problem! Now solve it! Convert, Multiplicative Place Value. Which of these is the longest distance? 3 km 3200 m 3200 cm 3200 mm Which of these is the longest distance? 0.1 km 1 m 10 cm 100 mm Which of these is the longest distance? 0.12 km 12 m 120 cm 1200 mm Measurement and Geometry 59

4 Problem Solving Alice and Sarah were training for a marathon. Alice ran 41.56 kilometres and Sarah ran 41.8 kilometres. Who ran the furthest? Create your own problem! Now solve it! Convert, Multiplicative Place Value. Alice and Sarah were training for a marathon. Alice ran 14.2 kilometres and Sarah ran 14.14 kilometres. Who ran the furthest? Alice and Sarah were training for a marathon. Alice ran 23.47 kilometres and Sarah ran 23.5 kilometres. Who ran the furthest? Measurement and Geometry 59

5 Problem Solving Percy has some tiles that are in the shape of squares. The perimeter of each tile is 5 cm. He arranges them in a row like this. He keeps adding tiles in the same way until he has a row with a perimeter of 20 cm. How many tiles are in Percy’s row? Create your own problem! Now solve it! Convert, Multiplicative Place Value. Measurement and Geometry 59

6 Problem Solving Percy has some tiles that are in the shape of squares. The perimeter of each tile is 10 cm. He arranges them in a row like this. He keeps adding tiles in the same way until he has a row with a perimeter of 40 cm. How many tiles are in Percy’s row? Create your own problem! Now solve it! Convert, Multiplicative Place Value. Measurement and Geometry 59

7 Problem Solving A budgie is about 8 cm long. A galah is about 5 times as long as a budgie. The difference between the length of a budgie and of a galah is about 3 cm 32 cm 40 cm Create your own problem! Now solve it! Convert, Multiplicative Place Value. A budgie is about 8 cm long. A cockatiel is about 2 times as long as a budgie. The difference between the length of a budgie and of a cockatiel is about 6 cm 16 cm 8 cm Measurement and Geometry 59

8 Problem Solving The diameter of a $2 coin is about 2 cm. About how much would a 1 m line of $2 coins be worth? Create your own problem! Now solve it! Convert, Multiplicative Place Value. The diameter of a 20 cent coin is about 3 cm. About how much would a 3 m line of 20 cent coins be worth? The diameter of a $1 coin is about 3 cm. About how much would a 3 m line of $1 coins be worth? Measurement and Geometry 59

9 This pole measures the depth of water in a river in metres. Approximately how deep is the river? 15 centimetres 150 centimetres 1.05 metres 15 metres Problem Solving Create your own problem! Now solve it! Convert, Multiplicative Place Value. This pole measures the depth of water in a river in metres. Approximately how deep is the river? 15 centimetres 1.05 metres 1.5 metres 15 metres Measurement and Geometry 59

10 Problem Solving Create your own problem! Now solve it! Convert, Multiplicative Place Value. This picture shows the position of 3 trees on a road near a house. Tree 2 is exactly half way between Tree 1 and Tree 3. What is the distance between Tree 2 and the house? Measurement and Geometry 59

11 Problem Solving Create your own problem! Now solve it! Convert, Multiplicative Place Value. This picture shows the position of 3 trees on a road near a house. Tree 2 is exactly half way between Tree 1 and Tree 3. What is the distance between Tree 2 and the house? Measurement and Geometry 59

12 Problem Solving Create your own problem! Now solve it! Convert, Multiplicative Place Value. This picture shows the position of 3 trees on a road near a house. Tree 2 is exactly half way between Tree 1 and Tree 3. What is the distance between Tree 2 and the house? Measurement and Geometry 59

13 Problem Solving Multiply and Divide Decimals Create your own problem! Now solve it! Place Value 29, Multiplication Division 26, Fractions Decimals 26 A gecko is 8.5 cm long. A frilled-neck lizard is 9 times as long as a gecko. How long is a frilled-neck lizard? A budgie is 8.5 cm long. A galah is 4 times as long as a budgie. How long is a budgie? A cockroach is 2.8 cm long. A rat is 9 times as long as a cockroach. How long is a cockroach?

14 A stack of cardboard sheets is 15 centimetres thick. Each sheet of cardboard is 0.03 centimetres thick. How many sheets of cardboard are in the stack? Problem Solving Multiply and Divide Decimals Create your own problem! Now solve it! Place Value 29, Multiplication Division 26, Fractions Decimals 26 A stack of cardboard sheets is 11 centimetres thick. Each sheet of cardboard is 0.03 centimetres thick. How many sheets of cardboard are in the stack? A stack of cardboard sheets is 14 centimetres thick. Each sheet of cardboard is 0.04 centimetres thick. How many sheets of cardboard are in the stack?

15 Problem Solving Multiply and Divide Decimals Create your own problem! Now solve it! Place Value 29, Multiplication Division 26, Fractions Decimals 26 A flea can jump up to 200 times its body length. The body length of the flea is 2.5 mm. What is the furthest distance the flea can jump? 5 mm 50 mm 500 mm 5000 mm A kangaroo can jump up to 10 times its body length. The body length of the flea is kangaroo is 1.3 m. What is the furthest distance the kangaroo can jump? 0.13 m 1.3 m 13 m 130 m

16 Problem Solving Multiply and Divide Decimals Create your own problem! Now solve it! Place Value 29, Multiplication Division 26, Fractions Decimals 26 Rob is building a brick wall that is 9 metres long. The length of a row of 15 bricks is 3.6 metres as shown. 3.6 metres How many bricks will Rob need for a row 9 metres long? Rob is building a brick wall that is 9 metres long. The length of a row of 15 bricks is 2.5 metres as shown. 2.5 metres How many bricks will Rob need for a row 9 metres long?

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