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WorksheetsMaths integers and measurement Chapter 11 and 9
Total questions: 81
Worksheet time: 1hrs 19mins
What is the formula to work out integers with division?(note that / = division)
+ / + =
-+- =
+ X+=
+ - +=
Which of these integers is greater than −4 and less than 4?
-2
-4
5
-6
4
The number –(−(−5)) is equal to:
−5
5
--5
-.5
Insert the symbol < or > in the box to make this a true statement: -5 (a) 6
How many integers are greater than −56 and less than 57?
111
110
103
112
−5+6=
(a)
(a)
Sam has $340 and then spends $460. How much money does he owe?
(a)
(a)
(a)
(a)
(a)
(a)
(a)
5×(−2)=
(a)
(a)
(a)
(a)
(a)
(a)
6÷(−2)=
(a)
15÷(−3)=
(a)
(a)
(a)
(a)
(a)
5×4+(−2)=
(a)
(a)
(a)
(a)
(a)
(a)
(a)
3.5m = (a) mm
4 000 000 mm = (a) km
800 millilitres = (a) litres
The total cost of 2km of copper wiring that costs $8.10 per metre is $ (a)
An A4 piece of paper is 50
50 micrometres thick. It is difficult to fold this paper more than 7 times (try it!).
If it could be folded 10 times, what would the total thickness be?
Answer = (a) centimetres
The largest dam in the world is the Tarbela Dam in Pakistan. it can store 13 700 mega litres of water. This is the same as:
1 370 000 litres
137 000 000 litres
13 700 000 000 litres
1 370 000 000 000 litres
0.000 06m = (a) micrometres
20 decilitres = (a) litres
a piece of paper is 50 micrometres thick.
This is equal to (a) millimetres.
2 mega litres = (a) litres
A farmer purchases 2000 lettuce seedlings for $625. For $50 he could purchase another (a) seedlings.
if 2kg of coffee beans costs $14 then 3kg costs $ (a) .
If Sam walks 12 kilometres in 9 hours then walking at the same speed he will cover 15 kilometres in hours.
(a)
A water pump can transfer 4.5 kilolitres of water in 15 minutes. In 25 minutes the pump can transfer (a) kilolitres of water.
If 3 kg of tomatoes costs $7.23 then 4 kg costs $ (a) .
Perimeter = (a) cm
the perimeter of the figure shown above is:
6x
12x
12x2
The perimeter of a triangle is 20 cm. Which of the following sets of three numbers could be the lengths of its three sides?
2 cm, 3 cm, 15 cm
3 cm, 4 cm, 13 cm,
4 cm, 5 cm, 11 cm
5 cm, 6 cm, 9 cm
A rectangular tabletop has length of 240 cm and width 110 cm.The area of this tabletop in square metres is (a) m2.
The area of a rectangle with length 3 m is 12m squared.
Its width is (a) m.
The area of a square with side length 3 m is:
6m2
9 m2
12m2
18 m2
The area of a rectangle with length 4 m and width 50 cm is (a) m2
The area of the above rectangle is:
4x + 10y
7xy
10xy
A rectangular backyard has length 10 m and width
15 m. Turf is to be laid in the backyard at a cost of
$30 per square metre.This will cost $ (a) .
The shaded area of the above figure is (a) m2
A rectangular swimming pool is shown above, surrounded by a rectangular region of concrete. The concreted region has area (a) m2.
A rectangular wall is 9 m wide and 5 m high. It has
3 square windows of side length 2 m. If the wall is to be painted then the area that requires paint is (a) m2
The area of the above figure is (a) m2
A courtyard’s dimensions are shown below, and all angles are right angles. The courtyard is to be cover with tiles. These cost $60 per square metre.
The total cost of the tiles will be $ (a) .

In the above figure two strips of paper are laid one on top of another at right angles. Each strip has length
6 cm and width 2 cm. The resulting figure has area equal to:
20cm2
16cm2
12cm2
length of 12m and a height of 10m. The area of the triangle shown above is:
22m2
44m2
60m2
120m2
he area of the figure above is (a) m2
A triangle has base 110 cm and height 0.7 m. Its area is (a) m2
The area of the parallelogram shown above is:
28m2
30m2
56m2
Find the area of each of the triangle above. Imagine that it has been drawn on 1 cm2 grid paper. Area = (a) cm2
The volume of a rectangular prism whose dimensions are
7 m, 7 m and 2 m is (a) m3
A rectangular prism has length 1.2 m, width 0.8 m and volume 2.88 m3. The prism’s height is (a) m
The three faces of a rectangular prism have areas 15 m
21 m and 35 m respectively.The volume of the prism is (a) m3.
A cube has side length 2 m.If each side is increased by
1 m then the volume increases by:
8m3
19m3
27m3
The number of seconds in 17 minutes can be found as:
17×60
17X60X60
17÷60
17÷60÷60
The number of seconds in 3 hours can be found as:
3 X 60
3 X 60 X 60
3÷60
3÷60÷60
The number of days in 1800 minutes can be found as:
1800 X 60 X 24
1800 X 60 X 60 X 24
1800÷60÷24
1800÷60÷60÷24
Sarah went to sleep at 22:15 and woke up at 06:13.
(a)
Clare walks 6 km in 2 hours. Her speed is:
3km/h
4km/h
8km/h
12km/h
Edward walks 12 km at 6 km/h.
0.5 hours
2 hours
18 hours
24 hours
Juliet walked 2.5 km to a park taking 37 minutes and returned home along the same path taking 38 minutes. Her average speed was (a) km/h
The flight time from Melbourne to Sydney is 1 hour and 25 minutes and the distance is 714 km. The average speed travelling from Melbourne to Sydney is:
504 km/h
505 km/h
506 km/h
507 km/h
To convert 15 metre per second into kilometres per hour we would evaluate:
15÷1000×60×60
15÷60×1000
15÷60÷60×1000
