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Question 2 Report
Given that Y is 20cm on a bearing of 300\(^o\) from x, how far south of y is x?
Question 3 Report
The angle of elevation of the top of a tree from a point 27m away and on the same horizontal ground as the foot of the tree is 30\(^o\). Find the height of the tree.
Question 5 Report
Simplify; 2\(\frac{1}{4} \times 3\frac{1}{2} \div 4 \frac{3}{8}\)
Question 6 Report
If \(\log_{10}\)(6x - 4) - \(\log_{10}\)2 = 1, solve for x.
Question 8 Report
The graph of y = x\(^2\) and y = x intersect at which of these points?
Question 9 Report
Donations during the launching of a church project were sent in sealed envolopes. The table shows the distribution of the amount of money in the envelope. How much was the donation?
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Question 10 Report
If y + 2x = 4 and y - 3x = -1, find the value of (x + y)
Question 11 Report
If tan x = \(\frac{4}{3}\), 0\(^o\) < x < 90\(^o\), find the value of sin x - cos x
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Question 12 Report
The diagonals of a rhombus WXYZ intersect at M. If |MW| = 5cm and |MX| = 12cm, calculate its perimeter
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Question 13 Report
Find the mean deviation of 20, 30, 25, 40, 35, 50, 45, 40, 20 and 45
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Question 14 Report
In the diagram, WXYZ is a rectangle with diamension 8cm by 6cm. P, Q, R and S are the midpoints of the rectangle as shown. Using this information calculate the area of the part of the rectangle that is not shaded
Question 16 Report
The angles of a polygon are x, 2x, 2x, (x + \(30^o\)), (x + \(20^o\)) and (x - \(10^o\)). Find the value of x
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Question 17 Report
There are 250 boys and 150 girls in a school, if 60% of the boys and 40% of the girls play football, what percentage of the school play football?
Question 19 Report
Expression 0.612 in the form \(\frac{x}{y}\), where x and y are integers and y \(\neq\) 0
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Question 20 Report
Factorise completely the expression
\((x + 2)^2\) - \((2x + 1)^2\)
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Question 21 Report
If P and Q are two statements, under what condition would p|q be false?
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Question 22 Report
If x : y = \(\frac{1}{4} : \frac{3}{8}\) and y : z = \(\frac{1}{3} : \frac{4}{9}\), find x : z
Question 23 Report
Find the value of x for which \(\frac{x - 5}{x(x - 1)}\) is defined
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Question 24 Report
A piece of thread of length 21.4cm is used to form a sector of a circle of radius 4.2cm on a piece of cloth. Calculate, correct to the nearest degree, the angle of the sector. [Take \(\pi = \frac{22}{7}\)]
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Question 25 Report
Find the value of t in the diagram
Question 26 Report
The total surface area of a hemispher is 75\(\pi cm^2\). Find the radius.
Question 27 Report
The table shows the distribution of goals scored by 25 teams in a football competition. Calculate the probability that a team selected at randon scored either 4 or 7 goals.
Question 28 Report
The diagram shows a trapezium inscribed in a semi-circle. If O is the mid-point of WZ and |WX| = |XY| = |YZ|, calculate the value of m
Question 29 Report
The equation of the line through the points (4,2) and (-8, -2) is 3y = px + q, where p and q are constants. Find the value of p.
Question 30 Report
In the diagram, which of the following ratios is equal to \(\frac{|PN|}{|PQ|}\)?
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Question 31 Report
The mean of 1, 3, 5, 7 and x is 4. Find the value of x
Question 32 Report
Find the median of 2, 1, 0, 3, 1, 1, 4, 0, 1 and 2
Question 33 Report
In the diagram, PQ is a straight line, (m + n) = 110\(^o\) and (n + r) = 130\(^o\) and (m + r) = 120\(^o\). Find the ratio of m : n : r
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Question 34 Report
The volume of a cylindrical tank, 10m high is 385 m\(^2\). Find the diameter of the tank. [Take \(\pi = \frac{22}{7}\)]
Question 35 Report
If M and N are the points (-3, 8) and (5, -7) respectively, find |MN|
Question 36 Report
Find the \(n^{th}\) term of the sequence 2 x 3, 4 x 6, 8 x 9, 16 x 12...
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Question 37 Report
Find the inter-quartile range of 1, 3, 4, 5, 8, 9, 10, 11, 12, 14, 16
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Question 38 Report
Find the value of x for which \(32_{four} = 22_x\)
Question 39 Report
Given that y varies inversely as the square of x. If x = 3 when y = 100, find the equation connecting x and y.
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Question 40 Report
The table shows the distribution of goals scored by 25 teams in a football competition. Calculate the probability that a team selected at random scored at most 3 goals.
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Question 41 Report
Simplify; \(\frac{2 - 18m^2}{1 + 3m}\)
Question 42 Report
Evaluate: \((64^{\frac{1}{2}} + 125^{\frac{1}{3}})^2\)
Question 44 Report
If F = \(\frac{9}{5}\)C + 32, find C when F = 98.6
Question 45 Report
M and N are two subsets of the universal set (U). If n(U) = 48, n(M) = 20, n(N) = 30 and n(MUN) = 40, find n(M \(\cap\) N)
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Question 46 Report
In the diagram, WXYZ is a rectangle with dimension 8cm by 6cm. P, Q, R and S are the midpoints of the sides of the rectangle as shown. Using this information, what type of quadrilateral is the shaded region?
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Question 47 Report
In the diagram, PS and RS are tangents to the circle centre O,
Question 48 Report
A curve is such that when y = 0, x = -2 or x = 3. Find the equation of the curve.
Question 50 Report
The surface area of a sphere is \(\frac{792}{7} cm^2\). Find, correct to the nearest whole number, its volume. [Take \(\pi = \frac{22}{7}\)]
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