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HCF AND LCM
[ESTIMATED TIME: 45 minutes]
GCSE
(+ IGCSE) EXAM QUESTION PRACTICE
11
*P43130A01120* Turn over
(b) On the grid, draw a cumulative frequency graph for your table.
(2)
(c) Use your graph to find an estimate for the lower quartile of the lengths of time the
160 students exercised.
........................... minutes
(2)
(Total for Question 10 is 5 marks)
11 Find the Lowest Common Multiple (LCM) of 20 and 24
...........................
(Total for Question 11 is 2 marks)
Cumulative
frequency
200
150
100
50
O40 80 120 160 200 240
Time (t minutes)
1.
[2 marks]
Note that these questions are sorted in date order (most recent questions first).
January 2014, 3HR Q11: 2 Marks
2.
[4 marks]
Note that these questions are sorted in date order (most recent questions first).
May 2013, 3H Q11: 4 Marks
Questions compiled by:
@Maths4Everyone
Contains questions which have been reproduced with the kind
permission of Pearson Education Limited UK
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HCF AND LCM

[ESTIMATED TIME: 45 minutes] GCSE

(+ IGCSE) EXAM QUESTION PRACTICE

11

P43130A01120 Turn over

160 students exercised.

........................... minutes (2) (Total for Question 10 is 5 marks)

11 Find the Lowest Common Multiple (LCM) of 20 and 24

........................... (Total for Question 11 is 2 marks)

  1. [2 marks]

9

P42070A0920 Turn over

Work out the value of x. Give your answer correct to 1 decimal place.

x = ........................................... (Total for Question 10 is 3 marks)

11! "#$! %&'(!)+!,&-+.)!/0110'!%#2)03!",/%$!04!56!#'(!

........................................... (2) ! "9$! %&'(!)*+!:0;+.)!/0110'!<=>)&?>+!":/<$!04!56!#'(!

........................................... (2) (Total for Question 11 is 4 marks)

x ° 8.3 cm

Diagram NOT accurately drawn

  1. [4 marks]

Questions compiled by: @Maths4Everyone Contains questions which have been reproduced with the kind permission of Pearson Education Limited UK

11 P45863A01124 (^) Turn over

10 The highest common factor (HCF) of 140 and x is 20 The lowest common multiple (LCM) of 140 and x is 420 Find the value of x.

x = ........................................................ (Total for Question 10 is 2 marks)

  1. [2 marks]

  2. Express 504 as a product of powers of its prime factors.

6. S = 2^4 × 3 × 72

T = 2 × 53 × 73

Find the Highest Common Factor (HCF) of S and T.

  1. [2 marks]

Leaveblank

12 H34885A01224

11. (a) Find the Highest Common Factor of 64 and 80

(b) Find the Lowest Common Multiple of 64 and 80

12. (a) Expand and simplify ( p + 7)( p í 4)

(b) Simplify 4 x^3 y^5 × 3 x^2 y

(c) Simplify (27 q^6 ) 23

(2) Q

(Total 6 marks)

Q

(Total 4 marks)

  1. [4 marks]

11 P44389A01124 (^) Turn over

(b) Find an estimate for the percentage of the 80 films that lasted more than 125 minutes.

(Total for Question 10 is 5 marks) 11 x is an integer. The Lowest Common Multiple (LCM) of x and 12 is 120 The Highest Common Factor (HCF) of x and 12 is 4 Work out the value of x.

x = ...................................................... (Total for Question 11 is 2 marks)

  1. [2 marks]

10 P44619A01020

(Total for Question 12 is 3 marks)

13 Given that A 23 u 3 and B 22 u 32 find the Lowest Common Multiple (LCM) of A and B.

......................................... (Total for Question 13 is 2 marks)

  1. [2 marks]

! = 2 !!×! 3 !!×! 7!

! = 2 !!×! 3 !!×! 5!

(a) Find the highest common factor (HCF) of A and B

(b) Find the lowest common multiple (LCM) of A and B

  1. [4 marks]

Leaveblank

N17226A 14

14. (a) Find the Highest Common Factor of 75 and 105.

(b) Find the Lowest Common Multiple of 75 and 105.

15. Make v the subject of the formula m ( vu ) = I

v = .................... Q (Total 3 marks)

Q

(Total 4 marks)

  1. [4 marks]

267! 300 = 2 !!×! 3 !!×! 5 !!×! 11

246! 960 = 2 !!×! 3 !!×! 5 !×! 7!

(a) Find the highest common factor (HCF) of 267 300 and 246 960 Give your answer as a product of prime factors.

(b) Find the lowest common multiple (LCM) of 267 300 and 246 960 Give your answer as a product of prime factors.

Solve 5 x^2 – 6 x – 2 = 0 Give your solutions correct to 3 significant figures. Show your working clearly.

  1. [4 marks]

71+O1! ()+.V OUE! L+M! [$.3!,#1!N$8#1%,!U-//-.![+*,-2!-K!=;!+.3!A<

)HIJ

! L(M! [$.3!,#1!7-41%,!U-//-.!a'),$&)1!-K!=;!+.3!A<

HIJ

OWE! L+M! "#1!1W'+,$-.!-K!+!)$.1! % !$%!! \ ; " ^ X

!! [$.3!,#1!82+3$1.,!-K! % 9

QOU

H;&/,<)!)-,:N0J

  1. [4 marks]