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WorksheetsYr 7 HT4 Quiz
Total questions: 183
Worksheet time: 8hrs 21mins
Find the missing side length in metres
0.4m
0.04m
2.56m
0.08m
Find the missing side length
36mm
10mm
20mm
18mm
10cm
5cm
3.5cm
3cm
Find the missing side length
39 metres
42 metres
30 metres
15 metres
Find the area in square centimetres
4cm2
6cm2
10cm
10cm2
Find the area
5cm2
6cm2
10cm2
7cm2
Find the area
9cm2
8cm2
12cm2
7cm2
Find the area
6cm2
4cm2
3cm2
10cm2
Find the area
9m2
12m2
6m2
7m2
Find the area
36 square centimetres
36cm2
15cm2
24cm2
Find the area
21cm2
10cm2
21cm
28cm2
Find the area. Give your answer in m2
0.18m2
18m2
1800m2
2m2
Find the area
15m2
22.5m2
10.5m2
21m2
Find the shaded area
80cm2
88cm2
168cm2
248cm2
Find the area of the rectangle in square metres.
144m2
164m2
128m2
196m2
What does the 'perimetre' of a shape mean?
The distance around the shape
The distance across the shape
The distance halfway around the shape
The shortest possible distance around the shape.
What is the perimeter?
24 square centimetres
24 centimetres
35 square centimetres
35 centimetres
What is the perimeter of the rectangle in centimetres?
15 cm
16 cm
15 sq cm
15 cm
What is the perimeter of the rectangle? (Hint: top matches the bottom, left matches the right!)
28 square feet
28 feet
48 feet
48 square feet
Find the perimeter of the rectangle.
4.0 cm
8.2 cm
42.0 cm
4.1 cm
Find the perimeter of the rectangle.
94 ft
47 ft
38 ft
532 ft
What is the perimeter of the pizza?
71.12 cm
55.88 cm
27.94 cm
53.34 cm
What is the perimeter?
9 feet
12 sq feet
12 feet
None of the above
What is the perimeter of this figure?
12 metres
32 metres
24 metres
20 metres
What is the perimeter of the pizza?
63.5 cm
50.8 cm
25.4 cm
76.2 cm
What is the missing measurement?
9 cm
18 ft
18 cm
9 ft
What is the perimeter of this rectangle?
60 in
34 m
60 m
43 in
What is the perimeter of the shaded figure in metres?
28
24
22
26
What is the perimeter in metres?
6 metres
10 metres
7 metres
10 square metres
Makayla says that perimetre of the shape is 12 feet. Is she right?
Yes
No
What is the perimeter in centimetres?
20
5
4
What is the perimeter of this rectangle?
90 metres
80 metres
100 metres
95 metres
If one side of this square measures 10 ft, what is its perimeter?
100 ft
30 ft
40 ft
20 ft
How do you find the perimeter of a rectangle?
P = L + L + W + W
P = L X W
P = L + W
P = L x W X W
What is the area of the triangle in square centimetres?
12 cm2
14
14 cm2
24 cm2
Find the area of the triangle.
108 cm
540 cm
108 cm2
54 cm2
Area of a triangle?
3.1 square inches
8.7 square inches
4.3 square inches
4.2 square inches
Find the perimeter of this triangle.
30.48 cm
55.88 cm
45.72 cm
60.96 cm
What is the area of this triangle?
108 cm2
54 cm2
What is the area of this triangle?
12cm2
24 cm2
.
.
.
.
What is the name of this kind of triangle?
Right
Isosceles
Scalene
Equilateral
.
.
.
What is the name of this kind of triangle?
.
.
What is the name of this kind of triangle?
this is . . .
an acute triangle
an obtuse triangle
a right triangle
an isosceles triangle
This is . . .
a scalene triangle
an obtuse triangle
an equilateral triangle
a right triangle
Look at the sides of this triangle. What type of triangle is this?
scalene
acute
equilateral
isosceles
Classify this triangle by its sides.
equilateral
scalene
isosceles
equilateral
isosceles
scalene
equilateral
isosceles
scalene
equilateral
isosceles
scalene
equilateral
isosceles
scalene
What Type of Triangle is this?
Right Angled triangle
Equilateral triangle
Isosceles triangle
Scalene Triangle
Acute Triangle
What Type of Triangle is this?
Isosceles triangle
Equilateral triangle
Obtuse Triangle
Scalene Triangle
Right Angled triangle
What type of triangle is shown?
Isosceles
Right-angled
Equilateral
Scalene
What type of triangle is shown?
Isosceles
Right-angled
Equilateral
Scalene
What type of triangle is shown?
Isosceles
Right-angled
Equilateral
Scalene
What type of triangle is shown?
Isosceles
Right-angled
Equilateral
Scalene
No right angles
4 equal sides
2 sets of parallel sides
What's the difference between a rectangle and a parallelogram?
A rectangle has right angles.
A parallelogram has right angles.
They are both identical.
2 + 3 × 7
23
35
32
29
12 - 5 × 2
2
14
10
7
8 + 10 ÷ 2
13
9
5
18
20 - 5 × 3
5
45
15
30
8 + 8 ÷ 4
10
4
16
12
32 - 10 × 2
12
44
22
30
4 + 5 × 5
29
45
25
36
3 + 12 ÷ 3
7
5
6
4
(3 + 4) × 4
28
19
16
21
5 × (10 - 2)
40
48
36
32
12 ÷ (4 + 2)
2
3
5
8
(15 - 3) × 3
36
6
12
24
(3 + 4) × (12 - 2)
70
49
80
54
(20 - 12) ÷ (3 + 1)
2
16
17
4
2 + 32
25
10
11
8
3 × 52
225
25
75
30
(3 + 4)2
49
25
19
42
10 + 42 × 2
42
52
26
36
0.3 × 0.7
2.1
21
0.21
0.021
0.6 × 0.8
4.8
48
0.48
0.048
0.2 × 0.4
0.8
0.08
0.6
0.06
0.3 × 0.3
0.9
0.09
0.6
0.06
0.02 × 0.3
0.08
0.008
0.06
0.006
0.01 × 0.09
0.09
0.009
0.9
0.0009
0.04 × 0.09
0.036
0.0036
0.36
0.00036
0.04 × 0.08
0.032
0.0032
0.32
0.00032
0.7 × 0.06
0.042
0.0042
0.42
0.00042
0.09 × 0.5
0.045
0.0045
0.45
0.00045
0.5 × 0.6
0.3
0.35
0.03
0.035
0.5 × 0.8
0.4
0.45
0.04
0.045
0.9 × 0.8
0.72
0.072
0.56
0.056
0.07 × 0.8
0.72
0.072
0.56
0.056
0.002 × 0.09
0.018
0.0018
0.18
0.00018
0.003 × 0.007
0.021
0.0021
0.000021
0.00021
0.4 × 0.9
3.6
3.2
0.36
0.32
0.07 × 0.9
0.63
0.063
0.54
0.054
0.6 × 0.9
0.63
0.063
0.54
0.054
0.01 × 0.01
0.01
0.001
0.0001
0.00001
12 ÷ 0.4
12.4
2
120
30
3.6 ÷ 0.6
4.2
6
36
3
2.5 ÷ 5 =
25
5
500
7.5
Ninja traded all of his old PS4 games in so he could buy some more skins on Fortnite.
He traded 12 games in, all for the same amount, and received £29.88.
How much did he get for one game?
£2.41
£2.49
£2.40
£2.08
Which number is an example of a dividend?
12 ÷ 3 = 4
12 ÷ 3 = 4
12 ÷ 3 = 4
Which of the below is an example of a divisor?
12 ÷ 3 = 4
12 ÷ 3 = 4
12 ÷ 3 = 4
To divide 19.5÷0.31, start by moving the decimal ...
Right two places
Right one place
Left two places
Left one place
Belle bought fourteen books for £91.00.
What was the cost of 1 book?
£1.30
£6.50
£13.00
£0.65
5.75÷0.25
2x + 1 + 7x
10x
10
9x + 1
9 + x
3 + 5x + 8 - 2x
-3x2 - 11
3x2 + 11
11 - 3x
3x + 11
3 + 5x + 8 - 2x
-3x2 - 11
3x2 + 11
11 - 3x
3x + 11
7(g + 3)
7g + 3
7g + 21
10g
g + 21
4(2t - 5)
8t - 20
8t - 5
6t - 20
8t + 20
Expand 4(b + 3)
4b2 + 7
4b + 7
4b + 12
7b
Expand 5(2 - 8f)
10 - 40f
7 - 13f
10 - 8f
2 - 40f
Expand 2(2 - 6h)
4 - 12h
4 - 6h
4 + 6h
4 + 12h
Expand the Expression: 3(x - y + 5)
3x - 3y + 8
3xy + 15
3x + 3y + 8
3x - 3y + 15
Expand x(x+2)
x² + 2x
2x + 2
x + 2x
4x
Expand 4a(2a + 3b)
8a + 12ab
8a2 + 12ab
8a2 + 3b
8a + 12b
Expand g(2g + 3)
2g + 3g
2g2 + 3
2g2 + 3g
5g2
Expand g(5g - 2h)
5g - 2gh
5g2 - 2h
5g2 - 2gh
3h
Write in standard form: 5a - (a - 3b)
4a - 3b
6a - 15ab
4a - 15ab
6a + 15b
Factor 12x - 20
6(2x - 3)
4(3x - 5)
4x(3x - 5)
3(4x + 6)
Write in standard form: -3(2p - 3q)
-6p + 9q
-6p - 9q
6p - 9q
5p +9q
Factor in simplest form: 6x + 12
3(2x + 4)
6(x+2)
6x(x+2)
1/2 (3x + 24)
Write in standard form: -5 + 2(1 + 3x)
7 + 3x
-3 -15x
-3 + 6x
7 - 3x
Factor completely: -3 + 6x
-3 (1 + 2x)
-2 + -1 + 6 + x
6( -2 + x )
3 ( 1 + 2x)
Write in standard form: - (3a + 4b) - 8a
5a + 4b
-11a + 4b
-11a -4b
5a - 4b
Write in standard form: -a - (a - b)
2a + b
b
-2a + b
-b
Write in standard form: 3h - 2(1 +4h)
-5h + 2
11h - 2
12h - 2
-5h - 2
Factor completely: 16 + 24x
8 ( 2 + 3x)
4 ( 4 + 7x)
8 ( 2 - 3x)
6 ( 4x + 3)
Factor completley: 12x + 8y - 4z
4( x + y + z)
4 ( 3x - 2y + z)
2 ( 6x + 4y -2z)
4 ( 3x + 2y - z)
