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Waec Mathematics Past QuestionsQuestion 351:(a) In the diagram, BA is parallel to DE. Find the value of x. (b) Illustrate graphically and shade the region in which inequalities \(y - 2x < 5 ; 2y + x \geq 4 ; y + 2x \leq 10\) are satisfied. Question 352:(a) Prove that the angle which an arc of a circle subtends at the centre is twice that which it subtends at any point on the remaining part of the circumference. (b) In the diagram, O is the centre of the circle ACDB. If < CAO = 26° and < AOB = 130°. Calculate : (i) < OBC ; (ii) < COB. Question 353:(a) What is the 25th term of 5, 9, 13,... ? (b) Find the 5th term of \(\frac{8}{9}, \frac{-4}{3}, 2, ...\). (c) The 3rd and 6th terms of a G.P are \(48\) and \(14\frac{2}{9}\) respectively. Write down the first four terms of the G.P. Question 354:(a) Copy and complete the following table of values for \(y = 3\sin 2\theta - \cos \theta\).
(b) Using a scale of 2cm to 30° on the \(\theta\) axis and 2cm to 1 unit on the y- axis, draw the graph of \(y = 3 \sin 2\theta - \cos \theta\) for \(0° \leq \theta \leq 180°\). (c) Use your graph to find the : (i) solution of the equation \(3 \sin 2\theta - \cos \theta = 0\), correct to the nearest degree; (ii) maximum value of y, correct to one decimal place. Question 355:The table below shows the frequency distribution of the marks scored by fifty students in an examination.
(a) Draw the cumulative frequency curve for the distribution. (b) Use your curve to estimate the : (i) upper quartile; (ii) pass mark if 60% of the students passed. |
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