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BECE PAST QUESTIONS 1992

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BECE PAST QUESTIONS 1992

This comprises of all questions in that years paper.

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Whatlearn

  • Apply number concepts confidently
  • Solve algebraic problems systematically
  • Use percentages and business mathematics in real-life contexts
  • Interpret and analyze statistical data
  • Demonstrate competence in geometry and mensuration
  • Work accurately with graphs, scale, and coordinates
  • Perform mathematical constructions correctly

CourseContent

9 sections • 0 lectures •

Requirements

  • Must have gone through atleast 90% of the mathematics syllabus.

Description

What types of questions came in 1992 (Mathematics)

The main question types/topics that appeared in 1992

1) Number & numeration

  • Prime factors / factor sets, union of sets, basic set ideas.

  • Number bases (e.g., convert base 10 to base 5; value of a digit in a base number; perimeter with lengths given in base two).

  • Approximation / significant figures (e.g., rounding to 3 s.f.).

2) Fractions, decimals, ratio & proportion

  • Simplifying expressions involving fractions/decimals; converting decimals to fractions.

  • Ratio sharing (divide an amount in a given ratio).

3) Algebra & functions

  • Simplification and substitution into expressions (evaluate an expression for a given value).

  • Linear equations/relationships in words (e.g., “a number is subtracted… then multiplied…”).

  • Simple mapping/function-rule interpretation (“linear mapping / rule”).

4) Money, business maths & percentages

  • Currency conversion ($ to cedis), discount/marked price, profit percent, commission.

  • Simple interest (rate, time, interest earned).

5) Statistics & probability

  • Reading/using charts and tables (bar chart interpretation; frequency table for goals; pie chart interpretation).

  • Probability of events (beads in a box, ripe fruit selection, coin toss).

  • Mean from a frequency table (goals scored).

6) Geometry, mensuration & measurement

  • Bearings and back bearing.

  • Polygons (interior angles; number of sides given an interior angle).

  • Pythagoras/trigonometry in right triangles (finding a side, tangent).

  • Mensuration: area of a parallelogram; surface/curved surface area (cube/cylinder); sector area; edges of a cuboid.

  • Conversions using a conversion graph (miles ↔ kilometres).

7) Scale, enlargement & vectors

  • Scale factor (including linking area scale factor → linear scale factor).

  • Vectors on the coordinate plane (vector between two points; magnitude/length).

8) Constructions & instruments

  • Identifying constructions (perpendicular bisector, angle constructions) and tools (protractor, compasses).

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