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**Question 1**
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Solve for x, If \(\frac{\frac{2}{x}}{\frac{p^2 + p^2}{p^2 + p^2}}\) = m

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**Question 2**
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The quantity y is partly constant and partly varies inversely as the square of x. With P and Q as constants, a possible relationship between x and y is

**Question 3**
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In the diagram, angle QPR = 90^{o}, angle PSR = 90^{o} and PR = 5 units. Find the length of QS.

**Question 5**
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In the fiqure where PQRTU is a circle, ISTI = IRSI and angle TSR = 52^{o}. Find the angle marked m

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**Question 7**
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Given that p:q = \(\frac{1}{3}\):\(\frac{1}{2}\) and q:r = \(\frac{2}{5}\), find p:r

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**Question 9**
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Which of the following lines is not parallel to the line 3y + 2x + 7 = 0?

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**Question 10**
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TP and TQ are tangents to a circle centre 0 and r is a point on the circumference of the circle as shown in the figure. If angle PTQ = 45^{o}, what is the magnitude of the angle PRO?

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**Question 11**
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Seven years ago, the age of a father was three times that of his son, but in six years time the age of the son will be half that of his father, representing the present ages of the father and son by x and y, respectively, the two equations relating x and y are

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**Question 12**
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The arithmetic mean of the ages of 30 pupils in a class is 15.3 years. One boy leaves the class and one girl is enrolled, and the new average age of 30 pupils in the class becomes 15.2 years. How much older is the boy than the girl?

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**Question 13**
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PQRS is a parallelogram with area 50 square cm and the side PQ is 10cm long. T is a point on RS and TF is the altitude of the triangle TPQ. Find TF

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**Question 14**
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The diagram is the distance time graph of a vehicle. Find its average speed in kilometers per hour during the journey

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**Question 15**
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The solution of the quadratic equation bx2 + cx + a = 0 is given by

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**Question 16**
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Find the median of the set set of numbers 110, 116, 113, 119, 118, 127, 118, 117, 113

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**Question 17**
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Find the values of x for which the expression \(\frac{(x - 3)(x - 2)}{x^2 + x - 2}\)

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**Question 19**
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Two distinct sectors i the same circle substend 100^{o} and 30^{o} respectively at the centre of the circle. Their corresponding arcs are in ratio

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**Question 20**
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A side of a rhombus is 2cm in length. An angle of the rhombus is 60^{o}. What is the length of the diagonal facing this angle?

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**Question 21**
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Write the equation 2 log2x - x log2(1 + y) = 3 in a form not involving logarithms

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**Question 22**
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The solution to the simultaneous equations 3x + 5y = 4, 4x + 3y = 5 is

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**Question 23**
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A stone Q is tied to a point P vertically above Q by an inelastic string of length 2 meters. How high does the stone rise when the string is inclined at an angle 60^{o} to the vertical?

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**Question 24**
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Simplify f^{\(\frac{1}{2}\)}g^{2}h^{\(\frac{1}{2}\)} \(\div\) f^{\(\frac{5}{2}\)}g^{o}h^{\(\frac{7}{3}\)}

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**Question 25**
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If N560.70 is shared in the ratio 7 : 2 : 1, what is the smallest share?

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**Question 26**
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Express 37.05 x 0.0042 in standard form

**Question 27**
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A world congress of mathematicians were held in Nice in 1970 with 800 people participating. There were 300 from Europe, 200 from America, 150 from Asia, 45 from Africa and 105 from Australia. Representing the above on a pie chart, the angle of the sector representing the participant is

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**Question 28**
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If the function y = 5x is graphed, what would be its intercept on the y-axis?

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**Question 29**
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The square base of a pyramid of side 3cm has height 8cm. If the pyramid is cut into two parts by a plane parallel to the base midway between the base and the vertex, the volumes of the two sections are

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**Question 30**
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A variable y is inversely proportional to x^{2}, when y = 10, x = 2. What is y when x = 10?

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**Question 31**
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In a regular polygon of n sides, each interior angle is 144o. Find n

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**Question 32**
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A sector of a circle is bounded by two radii 7cm long and an arc length 6cm. Find the area of the sector.

**Question 34**
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If sin \(\theta\) = \(\frac{m - n}{m + n}\); Find the value of 1 + tan2\(\theta\)

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**Question 35**
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In the figure, QRST is a rectangle; PT// QM, angle P = 60o. Find angle MUR

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**Question 36**
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What is the least possible value of \(\frac{9}{1 + 2x^2}\) if 0 \(\geq\) x \(\geq\) 2?

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**Question 37**
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If \(\frac{3e + f}{3f - e}\) = \(\frac{2}{5}\), find the value of \(\frac{e + 3f}{f - 3e}\)

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**Question 39**
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A man bought wrist watch for N150 but was only able to sell it for N120. Find the loss per cent on the transaction

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**Question 40**
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The currency used in a country is called 'Matimalik'(M) and is of base seven. A lady in that country bought 4 bags of rice at M56 per bag and and 3 tins of milk at M4 per tin. What is the total cost of the item she bought?

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**Question 41**
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Determine the mean monthly salary of 50 employees of a company from the following frequency distribution.

\(\begin{array}{c|c} \text{Monthly salary} & \text{Frequency}\\\hline N200.00 & 10\\ N325.00 & 5\\N100.00 & 20\\N120.00 & 2\\ N60.00 & 10\\ N80.00 & 3\end{array}\)

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**Question 42**
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Find \(\alpha\) and \(\beta\) such that x\(\frac{3}{8}\) x y\(\frac{-6}{7}\) x (\(\frac{y^{\frac{9}{7}}}{x^{\frac{45}{8}}}\))\(\frac{1}{9}\) = \(\frac{y^{\alpha}}{y^{\beta}}\)

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**Question 43**
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The diameter of a metal rod is measured as 23.40 cm to four significant figures. What is the maximum error in the measurement?

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**Question 44**
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The area of the curved surface of the cone generated by the sector of a circle radius 6cm and are length 22cm is (\(\pi\) = \(\frac{22}{7}\))

**Question 46**
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A housewife bought 3 kilograms of garri at N13.00 per kg. She deposited N160. 00 for half a cow and bought 24 oranges at 10k each. She came back home with N20.60. She therefore left home with

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**Question 47**
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The graphical method of solving the equation x3 + 3x2 + 4x - 28 = 0 is by drawing the graphs of the curves

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**Question 48**
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If K is a constant, which of the following equations best describes the parabola?

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