Version 1.0 8300/1F GCSE Mathematics Specification (8300/1F) Paper 1 Foundation tier Date Morning 1 hour 30 minutes Materials Instructions x Use black...
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NEW SPECIMEN PAPERS PUBLISHED JUNE 2015
GCSE Mathematics Specification (8300/1F)
F
Paper 1 Foundation tier Date
Morning
1 hour 30 minutes
Materials For this paper you must have: mathematical instruments You must not use a calculator
Instructions Use black ink or black ball-point pen. Draw diagrams in pencil. Fill in the boxes at the bottom of this page. Answer all questions. You must answer the questions in the spaces provided. Do not write outside the box around each page or on blank pages. Do all rough work in this book. In all calculations, show clearly how you work out your answer.
Information The marks for questions are shown in brackets. The maximum mark for this paper is 80. You may ask for more answer paper, graph paper and tracing paper. These must be tagged securely to this answer book.
Please write clearly, in block capitals, to allow character computer recognition. Centre number
Candidate number
Surname Forename(s) Candidate signature
Version 1.0
8300/1F
2 Answer all questions in the spaces provided. 1
How many centimetres are there in 3.7 metres? Circle your answer. [1 mark] 0.037
2
0.37
37
370
Which of these is the net of a cube? Circle the correct letter. [1 mark]
B
A
C
D
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3
3
Circle the fraction that is not equivalent to
3 8 [1 mark]
9 24
6 16
4
Simplify
12 32
15 35
5a – (2a + 6)
Circle your answer. [1 mark] 3a + 6
9a
3a
3a
6
Turn over for the next question
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4 5
Complete the table. [2 marks] Minutes
Hours
30
1 2
40
2
6
1 4
Here are some numbers. 9.6
12.6
15.4
7.6
12.4
17.4
Write the numbers in pairs so that the sum of the numbers in each pair is the same. [2 marks]
Answer
and
and
and
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5 7
This triangle is drawn accurately.
What type of triangle is it? Tick two boxes. [1 mark]
acute-angled
obtuse-angled
equilateral
isosceles
scalene
Turn over for the next question
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6 8
Work out
51% of 400 [2 marks]
Answer
9
Write 180 g as a fraction of 3 kg Give your answer in its simplest form. [2 marks]
Answer
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7 10
10 (a)
Here are some properties of numbers. A
Even
B
Odd
C
Prime
D
Square
E
Two-digit
Which two properties does the number 4 have? Circle the correct letters. [1 mark]
A
10 (b)
B
C
D
E
Can one number have all of the properties? Tick a box. Yes
No
Cannot tell
Give a reason for your answer. [1 mark]
10 (c)
Write down a number with three of the properties. State which properties it has. [2 marks]
Number
Properties
,
,
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8 11
Ranjit has six coins in his pocket. If he picks five of the coins the most he could pick is £4.60 the least he could pick is £2.70 How much money does he have altogether? [4 marks]
Answer £
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9 12
Here are three expressions.
b a When
a=2
a–b and
b= 6
ab
which expression has the smallest value?
You must show your working. [2 marks]
Answer
Turn over for the next question
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10 13
The table shows the ratio of teachers to children needed for two activities. teachers : children
13 (a)
Climbing
1
:
4
Walking
1
:
9
There are 7 teachers to take children climbing. What is the greatest number of children that can go climbing? [1 mark]
Answer
13 (b)
49 children want to go walking. What is the smallest number of teachers needed? [1 mark]
Answer
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11 14
Shape R is a rectangle. A smaller rectangle is cut from R to form shape L.
R
Not drawn accurately
L
Which one of these statements is true? Tick a box. [1 mark]
The perimeter of R is longer than the perimeter of L
The perimeter of R is the same as the perimeter of L
The perimeter of R is shorter than the perimeter of L
It is not possible to tell which perimeter is longer
Turn over for the next question
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12
15
Textbooks are stored on two shelves. Each shelf is 0.72 metres long. Each textbook is 30 millimetres wide.
Not drawn accurately
Can 50 textbooks be stored on these shelves? You must show your working. [3 marks]
Answer
16
All tickets for a concert are the same price. Amy and Dan pay £63 altogether for some tickets. Amy pays £24.50 for 7 tickets. How many tickets does Dan buy? [4 marks]
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13 17
y=5
Here is the graph of
x
for values of x from 0 to 5
y 6 5 4 3 2 1 0
17 (a)
0
1
2
3
On the same grid, draw the graph of
4
y=x+1
5
x
for values of x from 0 to 5 [2 marks]
17 (b)
Use the graphs to solve the simultaneous equations
y=5
x
and
y=x+1 [1 mark]
x= y=
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14 18
The table shows the sales of food and drink for three days at a market stall. Day
Sales of food (£)
Sales of drink (£)
Thursday
34
16
Friday
22
48
Saturday
46
28
Hannah uses this information to draw a composite bar chart. Sales of food and drink
80 70 60
Sales (£)
50 40 30 20 10 0
Thursday
Friday
Saturday
Day
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15 Write down three different mistakes that she has made. [3 marks]
Mistake 1
Mistake 2
Mistake 3
19
Sam wants to buy a camera for £345 He has already saved £96 Each week his pay is £80 he saves 30% of this pay. How many more weeks must he save? [4 marks]
Answer
weeks
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16 20 (a)
w and x are whole numbers. w > 40 x < 30 Work out the smallest possible value of
w x [2 marks]
Answer
20 (b)
y and z are whole numbers. y < 60 z
50
Work out the largest possible value of
y+z [2 marks]
Answer
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17 21 (a)
Work out
2.4 × 0.002 [1 mark]
Answer
21 (b)
Write
1.2 × 10 5 as an ordinary number. [1 mark]
Answer
21 (c)
Write
2 500 000
in standard form. [1 mark]
Answer
Turn over for the next question
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18 22
The diagram shows information about the scores of Class 3A in a spelling test.
Class 3A
10 8
Frequency
6 4 2 0
0
3
4
5
6
7
8
Score
22 (a)
A student is chosen at random from Class 3A. Work out the probability that the student’s score was the mode for the class. [3 marks]
Answer
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19 The diagram shows information about the scores of Class 3B in the same test.
Class 3B
10 8
Frequency
6 4 2 0
0
3
4
5
6
7
8
Score
22 (b)
Show that Class 3A had more consistent scores than Class 3B. Use the data from both diagrams. [2 marks]
22 (c)
Lucy is one of the 29 students in Class 3B. Her score was the same as the median score for her class. Work out her score. [2 marks]
Answer
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20 23
Kelly is trying to work out the two values of w for which Her values are
1 and
3w
w3 = 2
1
Are her values correct? You must show your working. [2 marks]
24
The diagram shows a semicircle of radius 8 cm Not drawn accurately
8 cm Work out the area of the semicircle. Give your answer in terms of . [2 marks]
cm2
Answer
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21
25
Work out
2
3 4
1
5 7
Give your answer as a mixed number in its simplest form. [3 marks]
Answer
26
Solve
5x
2 > 3x + 11 [2 marks]
Answer
Turn over for the next question
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22 27
The nth term of a sequence is
2n + 1
The nth term of a different sequence is 3n
1
Work out the three numbers that are in both sequences and between 20 and 40 [3 marks]
Answer
,
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,
8300/1F
23 28
White paint costs £2.80 per litre. Blue paint costs £3.50 per litre. White paint and blue paint are mixed in the ratio 3 : 2 Work out the cost of 18 litres of the mixture. [4 marks]
Answer £
Turn over for the next question
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24 29
Here are sketches of four triangles. Not drawn accurately
1 cm
1 cm
0.77 cm
50°
50°
0.53 cm
1 cm
1 cm
50°
0.86 cm
50°
0.64 cm
In each triangle the longest side is exactly 1 cm the other length is given to 2 decimal places. 29 (a)
Circle the value of cos 50° to 2 decimal places. [1 mark]
0.77
0.53
0.64
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0.86
8300/1F
25 29 (b)
Work out the value of x. Give your answer to 1 decimal place.
Not drawn accurately 4 cm
50°
x [2 marks]
Answer
cm
Turn over for the next question
Turn over Practice paper - Set 2
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26 30
ABCH is a square. HCFG is a rectangle. CDEF is a square.
They are joined to make an L-shape.
A
(x + 3) cm
Not drawn accurately
B
C
H
D
3 cm
G
F
Show that the total area of the L-shape, in cm2, is
