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Waec 1989 Mathematics Past QuestionsQuestion 51:The table shows the weights, to the nearest kilogram, of twelve students in a Further Mathematics class
(a) Draw a bar chart to illustrate the above information; (b) What is (i) the mode; (ii) the median of the distribution? (c) Calculate the mean weight correct to the nearest kilogram. Question 52:The diagram shows a wooden structure in the form of a cone, mounted on a hemispherical base. The vertical height of the cone is 24cm and the base height 7cm. Calculate, correct to three significant figures, the surface area of the structure. [Take \(\pi = \frac{22}{7}\)]. Question 53:Using a ruler and a pair of compasses only, construct a triangle ABC, given that |AB| = 8.4cm, |BC| = 6.5cm and < ABC = 30°. Construct the locus: (a) \(l_{1}\) of points equidistant from AB and BC, and within the angle ABC; (b) \(l_{2}\) of points equidistant from B and C. Locate the point of intersection P of \(l_{1}\) and \(l_{2}\). Measure |AP|. Question 54:(a) If \(\cos \alpha = 0.6717\), use mathematical tables to find (i) \(\alpha\) ; (ii) \(\sin \alpha\) (b) The angle of depression of a point P on the ground, from the top T of a building is 23.6°. If the distance of P from the foot of the building is 50m, calculate the height of the building, correct to the nearest metre. Question 55:(a) In the diagram, O is the centre of the circle radius 3.2cm. If < PRQ = 42°, calculate, correct to two decimal places, the area of the: (i) minor sector POQ ; (ii) shaded part. (b) If the sector POQ in (a) is used to form the curved surface of a cone with vertex O, calculate the base radius of the cone, correct to one decimal place. |
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