In KS2 Maths, children learn about perimeter and area. Year Six students figure out the perimeter of shapes like squares, triangles, and rectangles. They also tackle the area of a square, a right-angled triangle, a rectangle, or an L-shape. Converting between mm^{2}, cm^{2}, and m^{2} becomes a breeze. Now, they explore 3D shapes and how to find their area.

Area is the size of a 2D or 3D shape's surface. For a 3D shape, add the area of each face together. Calculating each face's area is similar to 2D shapes. This Perimeter and Area quiz is all about 2D shapes' perimeter and area, and 3D shapes' surface area.

Take this quiz if you're 10-11 years old and discover what you know about area and perimeter in KS2 Maths.

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1 .

What is the area of a right angle triangle with width 12cm and length 6cm?

18cm^{2}

36cm^{2}

72cm^{2}

148cm^{2}

2 .

What is the perimeter of a regular octagon with sides of 12cm?

20cm

56cm

96cm

160cm

Octagons have 8 sides so 12 x 8 = 96

3 .

How do we calculate the area of a right angled triangle?

Length x width then halve

Length + width then double

Length x width then double

Length x width then quarter

Right angled triangles are rectangles cut in half so the formula is the same as for a rectangle but then halved

4 .

What is the formula for calculating the area of a rectangle?

2 x length x 2 x width

2 x length + 2 x width

Length + width

Length x width

A rectangle measuring 60cm by 45cm would have an area of 2,700cm^{2}

5 .

A regular heptagon has a perimeter of 63cm. What length is each side?

6.3cm

9cm

10cm

12cm

A regular heptagon has 7 equal sides. To find the length of each side divide the perimeter by 7

6 .

What is the perimeter of a regular decagon with sides of 23cm?

46cm

115cm

200cm

230cm

A regular decagon has 10 equal sides, so we multiply the length of the side by 10 to calculate the perimeter

7 .

1cm^{2} is equivalent to how many mm^{2}?

1mm^{2}

10mm^{2}

100mm^{2}

1,000mm^{2}

There are 10mm in a cm so 10 x 10 = 100

8 .

How would you find the area of an L-shape?

Divide into rectangles; work out the areas of each and then divide one by the other

Divide into rectangles; work out the areas of each and then multiply one by the other

Divide into rectangles; work out the areas of each and then add together

Divide into rectangles; work out the areas of each and then subtract one from the other

Always simplify shapes if you can

9 .

What is the surface area of a cuboid with measurements of 4cm x 5cm x 6cm?

74cm^{2}

100cm^{2}

148cm^{2}

174cm^{2}

2 of the faces will be 4cm x 5cm = 20cm^{2}

2 of the faces will be 4cm x 6cm = 24cm^{2}

2 of the faces will be 5cm x 6cm = 30 cm^{2}

20 + 20 + 24 + 24 + 30 + 30 = 148

2 of the faces will be 4cm x 6cm = 24cm

2 of the faces will be 5cm x 6cm = 30 cm

20 + 20 + 24 + 24 + 30 + 30 = 148

10 .

What is the surface area of a cube with sides of 5cm?

25cm^{2}

75cm^{2}

125cm^{2}

150cm^{2}

The area of each face is 25cm^{2}. There are 6 faces, so multiply 25cm^{2} by 6 to give 150cm^{2}

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72 ÷ 2 = 36