0570 Mathematics Paper 1 (2010) Past Questions
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0570 Mathematics Paper 1 June 2010 Questions and Answers
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About This Paper
This paper covers algebra, geometry, trigonometry, probability, and number systems. It is ideal for revision and exam preparation.
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Question
A bag contains 5 red balls, 3 blue balls and 4 green balls. A ball is selected at random. What is the probability that the ball selected is either red or green?
Question 2
The value of (7.1 × 10³)(6.0 × 10⁻²) / (4 × 10⁻⁴) is
Question 3
Given that 123ₙ − 44ₙ = 44ₙ, the value of n is
Question 4
The number 0.0029087 correct to 3 significant figures is
Question 5
Anita, Nina and Tina shared 30,000 FCFA amongst themselves in the ratio 2:3:5. Therefore Nina’s share was
Question 6
On a map of scale 1 : 20000, the distance, in cm, representing 5 km is
Question 7
Diana bought a TV set and resold it for 150,000 FCFA thereby making a profit of 20%. The TV cost her
Question 8
In the diagram, PQ = 7 cm, angle PRN = 30° and N is midpoint of PQ. Find PR
Question 9
The diagram shows a cuboid of sides 8 cm, 5 cm and x cm. The volume is 240 cm³. Find x
Question 10
The area of the shaded sector in terms of π is
Question 25
P is the point (1, 6) and Q is the point (5, 3). The length of PQ is
Question 26
Which pair of lines is parallel?
Question 27
A line has slope zero and passes through (-2, 5). Equation is
Question 28
The coordinates where 2y = x − 8 cuts y-axis are
Question 29
Graph of y = (2x + 1)(x − 3)
Question 30
Speed-time graph: time at uniform speed is
Question 31
In the diagram above PQ and MN are parallel and angle MHE is 60°. The value of p is
Question 32
The exterior angle of a regular polygon is 18°. The number of sides of the polygon is
Question 33
Given that PQ and YZ are parallel and that XP = 2 cm while PY = 3 cm, the ratio (area of ΔXPQ)/(area of ΔXYZ) is
Question 34
In the diagram, XYZ is a tangent to a circle. Given that PYZ = 63° and angle QYP = 68°, then the angle YPQ =
Question 35
In the diagram T is a point 13 cm from O, the centre of a circle of radius 5 cm. The length of the tangent drawn from T to the circle will be
Question 36
The line MN is reflected in the line y = 2. The coordinates of N′, the image of N are
Question 37
In the right-angled triangle in the diagram above tan PRQ is
Question 38
In the diagram, the ports P, M and S are such that the bearing of M from P is 035°, angle PMS = 90° and the angle PSM = 30°. The bearing of S from P is
Question 39
Given the following quadrilaterals: kite, rhombus, square and rectangle, in which of them do the diagonals not intersect at right angles?
Question 40
The number of lines of symmetry for a square are
Question 41
In the diagram above, M is the midpoint of YZ in the triangle XYZ. Given that XY = a and ZX = b then XM expressed in terms of a and b is
Question 42
Given the vectors OP = 4i + j and OQ = i − 3j and that R is the midpoint of PQ then the position vector of R is given by
Question 43
Which of the following data is discrete?
Question 44
The average of two numbers is 3a. Given that one of the numbers is a − b, then the other number is
Question 45
The pie chart shows best food items eaten by 480 students in a boarding school. The number of students who have garri as their best meal is
Question 46
In the following frequency distribution, the mean of the distribution calculated to 1 dp is
Score: 2, 3, 4, 5, 6
Frequency: 1, 2, 3, 1, 1
Question 47
The range of the following set of numbers is 2, 3, 4, 7, 10, 12, 13, 13, 14, 15, 19, 20
Question 48
In the figure shown, the probability that a randomly chosen student studies only one subject is
Question 49
The probability that a team wins a match is 0.21 and loses is 0.37. The probability that the team draws is
Question 50
Using the tree diagram, the probability of P followed by P is
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What is GCE O Level Mathematics Paper 1 2010?
GCE O Level Mathematics Paper 1 (0570) 2010 is a multiple-choice exam testing algebra, geometry, trigonometry, and statistics without a calculator.
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