Download "KALA Joint Trials Mathematics Paper 2 2025 Mock Exam with Marking Scheme" Instantly.
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Summary
- Description:
The PDF document comprises KALA Joint Trials Mathematics Paper 2 2025 Mock Exam with Marking Scheme.
It is a KCSE Mathematics ALT A Paper 2 (121/2) trial examination (July 2025).
- Duration: 2 ½ Hours
- Total Marks: 100
- Number of Questions: 24 (Questions 1–24)
- Marking Scheme: The marking scheme is in a different document.
It covers the following topics:
- Approximation and error (percentage error)
- Algebraic simplification and changing the subject of a formula
- Logarithms and indices (solving logarithmic equations)
- Loci and constructions in plane geometry (including shading regions using angle and distance conditions)
- Binomial expansion and approximation/estimation using expansion
- Quadratic equations formed from given roots
- Circle geometry (incircle tangency lengths; tangent–chord relations)
- Variation (joint variation in cylinders) and percentage change
- Vectors in 3D (internal/external division along a line segment)
- Matrix transformations (finding unknown values and describing the transformation)
- 3D geometry (angle between planes in a right pyramid)
- Ratio and mixture problems (blending costs and determining mixing ratios)
- Probability with changing probabilities across rounds
- Coordinate geometry of a circle (equation of a circle in general form)
- Rate of change from a displacement–time graph (gradient at a given time)
- Taxation and net pay (taxable income, PAYE using tax bands, deductions and net salary)
- Statistics for grouped data (mean, standard deviation, and cumulative percentage)
- Circle theorems and mensuration (angles in a circle; radius and shaded area calculations)
- Geometric progressions (finding terms, sequences, and number of terms from a given sum)
- Trigonometric tables and graphing (drawing and interpreting cosine/sine-based graphs)
- Navigation and time/longitude (distance using knots, longitude change over eastward travel, local time differences)
- Linear inequalities and linear programming (formulating constraints, graphing feasible region, minimising cost)
- Calculus and kinematics (velocity from acceleration, maximum velocity, and distance to maximum velocity)
- Category:Mock Past Papers
- Level:Form 4
- Subject:MATHEMATICS
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