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Waec 2003 Mathematics Past QuestionsQuestion 51:In the diagram, PQRS is a circle with centre O and radius 7cm. SQ and PR intersect at K and < SKR = 90°. If the length of the arc SR is four times that of arc PQ, find the length of the arc SR. [Take \(\pi = \frac{22}{7}\)]. Question 52:The table shows the number of suitcases possessed by a group of travellers.
(a) Calculate the (i) median (ii) mean, correct to the nearest whole number. (b) Draw a bar chart to represent the information. Question 53:(a) Simplify : \(\frac{\frac{1}{3}c^{2} - \frac{2}{3}cd}{\frac{1}{2}d^{2} - \frac{1}{4}cd}\) (b) In the diagram, YPF is a straight line. < XPY = 44°, < MPF = 46°, < XYP = < MFP = 90°, /XY/ = 7cm and /MP/ = 9 cm. (i) Calculate, correct to 3 significant figures, /XM/ and /YF/ ; (ii) Find < XMP. Question 54:The table shows the monthly contributions and expenditure pattern of an employee in 1999.
(a) Draw a pie chart to illustrate the data. (b) If the employee's gross monthly salary was N10,800.00, calculate (i) the pension contribution of the employee ; (ii) the income tax paid by the employee. (c) If the pension contribution and income tax were deducted from the gross monthly salary, before payment, calculate the take- home pay of the employee. Question 55:(a) A = {1, 2, 5, 7} and B = {1, 3, 6, 7} are subsets of the universal set U = {1, 2, 3,...., 10}. Find (i) \(A'\) ; (ii) \((A \cap B)'\) ; (iii) \((A \cup B)'\) ; (iv) the subsets of B each of which has three elements. (b) Write down the 15th term of the sequence, \(\frac{2}{1 \times 3}, \frac{2}{2 \times 4}, \frac{4}{3 \times 5}, \frac{5}{4 \times 6},...\). (c) An Arithmetic Progression (A.P) has 3 as its first term and 4 as the common difference, (i) write an expression in its simplest form for the nth term ; (ii) find the least term of the A.P that is greater than 100. |
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