Lesson Notes

Advanced Mathematics

A-Level · Form V–VI · TIE / NECTA aligned

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Form V

Lesson Notes

Calculating Devices

Calculating Devices is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Calculating Devices.
  • Main principles and explanations of Calculating Devices.
  • Worked examples and applications of Calculating Devices.
  • Common mistakes and revision questions on Calculating Devices.

Functions

Functions is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Functions.
  • Main principles and explanations of Functions.
  • Worked examples and applications of Functions.
  • Common mistakes and revision questions on Functions.

Algebra

Algebra is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Algebra.
  • Main principles and explanations of Algebra.
  • Worked examples and applications of Algebra.
  • Common mistakes and revision questions on Algebra.

Logarithms

Logarithms is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Logarithms.
  • Main principles and explanations of Logarithms.
  • Worked examples and applications of Logarithms.
  • Common mistakes and revision questions on Logarithms.

Trigonometry

Trigonometry is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Trigonometry.
  • Main principles and explanations of Trigonometry.
  • Worked examples and applications of Trigonometry.
  • Common mistakes and revision questions on Trigonometry.

Differentiation

Differentiation is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Differentiation.
  • Main principles and explanations of Differentiation.
  • Worked examples and applications of Differentiation.
  • Common mistakes and revision questions on Differentiation.

Integration

Integration is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Integration.
  • Main principles and explanations of Integration.
  • Worked examples and applications of Integration.
  • Common mistakes and revision questions on Integration.

Statistics

Statistics is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Statistics.
  • Main principles and explanations of Statistics.
  • Worked examples and applications of Statistics.
  • Common mistakes and revision questions on Statistics.

Probability

Probability is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Probability.
  • Main principles and explanations of Probability.
  • Worked examples and applications of Probability.
  • Common mistakes and revision questions on Probability.
Form VI

Lesson Notes

Sets

Sets is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Sets.
  • Main principles and explanations of Sets.
  • Worked examples and applications of Sets.
  • Common mistakes and revision questions on Sets.

Numerical Methods

Numerical Methods is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Numerical Methods.
  • Main principles and explanations of Numerical Methods.
  • Worked examples and applications of Numerical Methods.
  • Common mistakes and revision questions on Numerical Methods.

Coordinate Geometry I & II

Coordinate Geometry I & II is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Coordinate Geometry I & II.
  • Main principles and explanations of Coordinate Geometry I & II.
  • Worked examples and applications of Coordinate Geometry I & II.
  • Common mistakes and revision questions on Coordinate Geometry I & II.

Differential Equations

Differential Equations is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Differential Equations.
  • Main principles and explanations of Differential Equations.
  • Worked examples and applications of Differential Equations.
  • Common mistakes and revision questions on Differential Equations.

Complex Numbers

Complex Numbers is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Complex Numbers.
  • Main principles and explanations of Complex Numbers.
  • Worked examples and applications of Complex Numbers.
  • Common mistakes and revision questions on Complex Numbers.

Vectors

Vectors is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Vectors.
  • Main principles and explanations of Vectors.
  • Worked examples and applications of Vectors.
  • Common mistakes and revision questions on Vectors.

Linear Programming

Linear Programming is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Linear Programming.
  • Main principles and explanations of Linear Programming.
  • Worked examples and applications of Linear Programming.
  • Common mistakes and revision questions on Linear Programming.

Matrices

Matrices is a key area in this form. The points below outline what a learner should master.

Key points to master
  • Meaning and key terms used in Matrices.
  • Main principles and explanations of Matrices.
  • Worked examples and applications of Matrices.
  • Common mistakes and revision questions on Matrices.
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