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Test 14 (Form 3)

Total questions: 40

Worksheet time: 2hrs 0mins

Name
Class
Date
1.

In the number 567.8, the digit with the greatest value is

a)

5

b)

6

c)

7

d)

8

2.

The number nine thousand and nine written in figures is

a)

9009

b)

9090

c)

9099

d)

9900

3.

The largest three digit number that can be formed using all the digits 7, 9, and 4 is

a)

479

b)

497

c)

749

d)

974

4.

James eats 110\frac{1}{10} of a cake, Jack eats 12\frac{1}{2} and Mary eats 14 \frac{1}{4\ } . The uneaten fraction is

a)

320\frac{3}{20}

b)

310\frac{3}{10}

c)

710\frac{7}{10}

d)

1710\frac{17}{10}

5.

An item sells for $300. It originally cost $200. The profit as a percentage of the original cost is

a)

33 1333\ \frac{1}{3} %

b)

50%

c)

66 2366\ \frac{2}{3}

d)

75%

6.

A television set can be bought for $860 cash or on hire purchase with $100 down payment and 12 monthly instalments of $70 each. The amount that may be saved by buying the television cash is

a)

$80

b)

$100

c)

$940

d)

$960

7.

5 ( x - y ) - 5 ( y + x )

a)
  • - 10y

b)

6x - 6y

c)

10x - 10y

d)

10y

8.

If - 12 - 4 (-2x) = 4, then x =

a)

-10

b)

-5

c)

-2

d)

2

9.

When factorized completely, the expression ax - ay + bx - by can be written as

a)

( a - b ) ( x - y )

b)

( a + b ) ( x - y )

c)

( a - x ) ( b - y )

d)

( a + y ) ( b - x )

10.

In this triangle, the value of x is

a)

18°18\degree

b)

36°36\degree

c)

90°90\degree

d)

180°180\degree

11.

a2    9b2  =a^{2\ }\ -\ \ 9b^2\ \ =

a)

( a - 3b ) ( a - 3b )

b)

( a - 3b ) ( a + 3b )

c)

( a - 9b ) ( a + 9b )

d)

( a - 9b ) ( a - b )

12.

A boy receives three times as much allowance as his sister. Together they receive $240. The girl's share is

a)

$20

b)

$40

c)

$60

d)

$240

13.

The scores obtained in a spelling competition are 5, 8, 9, 6, 9, 3, 5, 7, 9, 9 and 8. The modal score is

a)

4

b)

7

c)

8

d)

9

14.

The difference between the highest and lowest values in a distribution is called the

a)

mean

b)

median

c)

mode

d)

range

15.

The table sows the number of lunches given to students in a class in a certain week. The mean number of lunches given per day is

a)

15

b)

16

c)

17

d)

20

16.

A census was conducted on the number of children per family in an apartment building in Trinidad. The data collected is shown in the histogram. The total number of children is

a)

6

b)

30

c)

40

d)

75

17.

The diagram shows a pie chart representing how Joan spent her Easter vacation. What percentage of Joan's Easter vacation was spent sleeping?

a)

25%

b)

75%

c)

90%

d)

270%

18.

A class of 40 students sat a test, and 32 were successful. The probability of choosing a student at random who was not successful is

a)

15\frac{1}{5}

b)

14\frac{1}{4}

c)

34\frac{3}{4}

d)

45\frac{4}{5}

19.

From 01:30 to 01:45, the minute hand of a clock rotates through an angle of

a)

7 12°7\ \frac{1}{2}\degree

b)

15°15\degree

c)

25°25\degree

d)

90°90\degree

20.

The difference between the areas of the two figures is

a)

area of A is larger by 6 cm 26\ cm\ ^2

b)

area of A is larger by 8 cm 28\ cm\ ^2

c)

area of A and B are the same

d)

area of A is larger by 15 cm 215\ cm\ ^2

21.

The triangle M is drawn in the rectangle as shown. What is the area of M?

a)

20 cm 220\ cm\ ^2

b)

28 cm 228\ cm\ ^2

c)

42 cm 242\ cm\ ^2

d)

84 cm 284\ cm\ ^2

22.

A cubical tank of side 2 m is filled with water which is poured into another cubical tank of side 8 m. The number of times this must be done to fill the larger tank is

a)

4

b)

8

c)

16

d)

64

23.

The diagram illustrates a trapezium of area 80 cm 280\ cm\ ^2 with parallel sides of lengths 6cm and 14cm. The height, h, is

a)

4 cm

b)

8 cm

c)

10 cm

d)

20 cm

24.

1 litre of paint covers an area of 48 m 248\ m\ ^2 . How much paint will be required to cover a rectangular wall 18 m by 8 m?

a)

2 litres

b)

3 litres

c)

5 litres

d)

6 litres

25.

A 1-litre jug filled with water is used to fill two empty cups, each with a capacity of 420 cm 2420\ cm\ ^2 . What is the volume of water left in the jug?

a)


160 cm 2 160\ cm^{\ 2\ }

b)

580 cm 2 580\ cm^{\ 2\ }

c)

840 cm 2 840\ cm^{\ 2\ }

d)

1420 cm 2 1420\ cm^{\ 2\ }

26.

The diagram shows a flowerbed in the shape of a sector. What is the perimeter of the flowerbed with radius 42 m and sector angle 120°120\degree ?

a)

44 m

b)

88 m

c)

130 m

d)

172 m

27.

The diagram shows two parallel lines, L1 and L2, being intersected by the straight line T. Angle b and f are called

a)

alternate angles

b)

co-interior angles

c)

corresponding angles

d)

vertically opposite angles

28.

In this triangle, sin C =

a)

35\frac{3}{5}

b)

34\frac{3}{4}

c)

45\frac{4}{5}

d)

54\frac{5}{4}

29.

The diagram shows the net of

a)

a cube

b)

an open box

c)

ab open cylinder

d)

a pyramid

30.

The quadrilateral ABCD has one axis of symmetry. The quadrilateral is a

a)

kite

b)

parallelogram

c)

rhombus

d)

trapezium

31.

The point A, shown in the diagram, could be

a)

( -1, -5 )

b)

( -1, 5 )

c)

( 1, -5 )

d)

( 1, 5 )

32.

Calculate the distance BC.

a)

8 units

b)

10 units

c)

12 units

d)

18 units

33.

The diagram shows a straight line, l. Which of the following points will lie on the line l?

a)

( -3, 2 )

b)

( 0, -3 )

c)

( 4, -2 )

d)

( 5, 0 )

34.

The set of multiples of 5 is

a)

{ 5, 25, 125 }

b)

{ 1, 2, 3, 4, 5 }

c)

{ -5, -4, . . . , 4, 5 }

d)

{ 5, 10, 15, 20, . . . }

35.

The set of prime factors of 6 is

a)

{ 1, 3 }

b)

{ 2, 3 }

c)

{ 2, 3, 6 }

d)

{ 1, 2, 3, 6 }

36.

If A = { odd numbers from 1 to 10} and B = { prime numbers from 1 to 10 }, then ABA\cap B is

a)

{ 3, 5, 7 }

b)

{ 2, 3, 5, 7 }

c)

{ 1, 2, 3, 5, 7 }

d)

{ 1, 2, 3, 5, 7, 9 }

37.

If X = { b, d, f } and Y = { b, c, d, e, f } then

a)

X = Y

b)

XYX\subset Y

c)

YXY\subset X

d)

XYX\cap Y = ∅

38.

In the diagram, the unshaded region represents

a)

PQP\cup Q

b)

(PQ)\left(P\cup Q\right)'

c)

PQP\cap Q

d)

(PQ)\left(P\cap Q\right)'

39.

In this Venn diagram, n(A) = n(B). The value of x is

a)

3

b)

4

c)

6

d)

12

40.

In the Venn diagram above, U represents students in a class. T is the set of students who play tennis and F is the set of students who play football. The number of students who play only one game is

a)

10

b)

15

c)

20

d)

25