S2 (2.4) Area.notebook November 06, 2017

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1 Daily Practice Q Q2. 35 x 40 Q Q4. What is the perimeter of this triangle 9cm Q cm The area of a 2D shape is the amount of space contained within its boundaries. Today we will be learning how to calculate the area of squares rectangles. Area is measured in units 2 1cm 1cm = 1cm 2 Write down the area of each of the following = 1cm 2 (a) (b) (c) (d) (e)

2 Daily Practice Questions Mental Maths Today we will be continuing to learn about Area. Homework due today! How many ways can you get an area of 24cm 2 On your squared paper, using a ruler, draw as many squares/ rectangles that you can that have the following areas: (i) 2 (ii) 2 2 (iii) 40cm 2 (iv) 48cm 2 Remember: 1 square = 1cm 2 Daily Practice Q x 100 Q2. How many millimetres are in 4 centimetres Q Today we will be continuing to learn about area. Q4. Multiply out 2(3x + 5) Q5. If a = 3 and b = 2, what is the value of 2ab

3 What is the area of the square below Length Breadth Area = Length x Breadth What is the area of the rectangle below Area of rectangles Examples: Calculate the area of the shapes below (a) (b) 8cm Daily Practice Q1. Round 882 to the nearest hundred Q x 100 Today we will be continuing to learn about Area. Q3. How many cm are in 3 metres Q4. Convert to millimetres 9cm Q5. What is the area of this rectangle

4 Starter Complete the cross number puzzle. When finished, glue it into the back of your jotter. Today we will be continuing to learn about area. Area of composite shapes A composite shape is a shape made from 2 or more shapes. Split the shape into rectangles and find the area of each. Example: Calculate the area 9cm 14cm 7cm Area: Finding a missing side Example: Calculate the breadth of this rectangle when the area is 3 2 7cm A = 180cm 2 Calculate the missing dimension for each of the following: (a) (b) (c) A = A = 30cm 2 48cm 2 (d) (e) A = cm 20cm A = 120cm 2

5 Daily Practice Daily Practice Q1. Round 71.6 to the nearest unit Q2. 3 x 4 20 Questions Mental Maths Q x 5 Q4. What is the length of this rectangle if the area is 24cm 2 Q x 800 cm 2cm Area of a triangle Today we will be learning how to calculate the area of a triangle. L B Area of a triangle height base b h Area of a triangle Examples: Calculate the area of the following 1. Area of a Triangle = 1 / 2 (base x height) cm

6 Q x 9 Daily Practice Q Q3. What is the area of this triangle Q4. Write 2.59metres in centimetres Q Area of a Rhombus A rhombus is a type of quadrilateral. Today we will learning how to work out the area of a Rhombus. It has: - 4 equal sides - 2 pairs of equal angles - Looks like a squished square! Area of a rhombus Area of a Rhombus Calculate the area of this rhombus Remember: A diagonal is a line that joins two non-consecutive corners. Area = 20cm

7 Area of a rhombus Calculate the area of the following: Q Daily Practice Q2. List any three factors of 24 3cm Q3. Round to 1 decimal place 7cm Q x 50 Q5. Multiply out 3(2x + 4) Area of a Kite Today we will be practising questions on area of a Rhombus and Kite. Kite The area of a Kite Daily Practice Questions Mental Maths 1

8 Area of a parallelogram Today we will be finding the area of a parallelogram. Area = Length x Height Daily Practice Calculate the area of each shape: (a) (b) (c) 3cm 4cm 4cm 2. Calculate the perimeter: 3. Find the length of the missing side: 44m 43m 41m 39m Today we will be learning how to find the area of a parallelogram and trapezium. 4cm Area = 4 2 Perimeter = 3 Area of a parallelogram Example: Calculate the area 2 Area of a trapezium A trapezium is a quadrilateral with two parallel sides. 3 50cm

9 Area of a trapezium Examples: Calculate the area of the following 5.5mm mm 5m 8mm 2m 3m Ex. h Area = 600cm 2 Find h 1 Daily Practice Q Q Q Q Q Q Q Q Ex. h Area = 600cm 2 Find h Q Q Q Q Q Q Q Q

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