ZIMSEC A-Level Pure Mathematics Revision & Mock Test

Free ZIMSEC A-Level Revision

Pure Mathematics Revision & Mock Test

Study 10 guided topics, take an original diagnostic mock, receive instant corrections and identify weak areas.

Practice notice: Original New Horizon practice questions – not an official ZIMSEC examination paper.

Pure Mathematics topic guides

1. Algebra and Equations

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Revise the key concepts, terminology, methods and practical application for Algebra and Equations. Connect each idea to Pure Mathematics examination tasks and real situations.

Exam focus: Define terms accurately, show your method, justify decisions and evaluate results against the task requirements.

2. Functions and Graphs

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Revise the key concepts, terminology, methods and practical application for Functions and Graphs. Connect each idea to Pure Mathematics examination tasks and real situations.

Exam focus: Define terms accurately, show your method, justify decisions and evaluate results against the task requirements.

3. Coordinate Geometry

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Revise the key concepts, terminology, methods and practical application for Coordinate Geometry. Connect each idea to Pure Mathematics examination tasks and real situations.

Exam focus: Define terms accurately, show your method, justify decisions and evaluate results against the task requirements.

4. Sequences and Series

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Revise the key concepts, terminology, methods and practical application for Sequences and Series. Connect each idea to Pure Mathematics examination tasks and real situations.

Exam focus: Define terms accurately, show your method, justify decisions and evaluate results against the task requirements.

5. Trigonometry

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Revise the key concepts, terminology, methods and practical application for Trigonometry. Connect each idea to Pure Mathematics examination tasks and real situations.

Exam focus: Define terms accurately, show your method, justify decisions and evaluate results against the task requirements.

6. Differentiation

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Revise the key concepts, terminology, methods and practical application for Differentiation. Connect each idea to Pure Mathematics examination tasks and real situations.

Exam focus: Define terms accurately, show your method, justify decisions and evaluate results against the task requirements.

7. Integration

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Revise the key concepts, terminology, methods and practical application for Integration. Connect each idea to Pure Mathematics examination tasks and real situations.

Exam focus: Define terms accurately, show your method, justify decisions and evaluate results against the task requirements.

8. Numerical Methods

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Revise the key concepts, terminology, methods and practical application for Numerical Methods. Connect each idea to Pure Mathematics examination tasks and real situations.

Exam focus: Define terms accurately, show your method, justify decisions and evaluate results against the task requirements.

9. Vectors

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Revise the key concepts, terminology, methods and practical application for Vectors. Connect each idea to Pure Mathematics examination tasks and real situations.

Exam focus: Define terms accurately, show your method, justify decisions and evaluate results against the task requirements.

10. Complex Numbers

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Revise the key concepts, terminology, methods and practical application for Complex Numbers. Connect each idea to Pure Mathematics examination tasks and real situations.

Exam focus: Define terms accurately, show your method, justify decisions and evaluate results against the task requirements.

Pure Mathematics mock test

1. If f(x)=2x+3, then f(4) equals:

2. The roots of x²-5x+6=0 are:

3. The gradient between (1,2) and (4,8) is:

4. The sum of the first n arithmetic terms is:

5. sin²x+cos²x equals:

6. The derivative of x³ is:

7. The integral of 2x is:

8. Newton-Raphson iteration is used to:

9. The magnitude of vector (3,4) is:

10. i² equals:

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