Pearson Maths A level Further Pure 1
1. Vectors
1. 1 Vectors: page 2
2. 1 Vectors: page 8
3. 1 Vectors: page 11
4. 1 Vectors: page 16
2. Conic sections 1
1. 2 Conic sections 1: page 35
2. 2 Conic sections 1: page 56
3. Conic sections 2
1. 3 Conic sections 2: page 63
2. 3 Conic sections 2: page 69
3. 3 Conic sections 2: page 72
4. 3 Conic sections 2: page 84
4. Inequalities
1. 4 Inequalities: page 97
2. 4 Inequalities: page 101
5. The t-formulae
6. Taylor series
1. 6 Taylor series: page 133
7. Methods in calculus
1. 7 Methods in calculus: page 154
8. Numerical methods
1. 8 Numerical methods: page 162
2. 8 Numerical methods: page 174
9. Reducible differential equations

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Pearson Maths A level Further Pure 1

Pearson Secondary Maths, Jul 4, 2018

A set of activities designed to be used in conjunction with exercises from Edexcel AS level Mathematics: Further Pure Mathematics Year 1

Vectors
1. 1 Vectors: page 2
2. 1 Vectors: page 8
3. 1 Vectors: page 11
4. 1 Vectors: page 16
Conic sections 1
1. 2 Conic sections 1: page 35
2. 2 Conic sections 1: page 56
Conic sections 2
1. 3 Conic sections 2: page 63
2. 3 Conic sections 2: page 69
3. 3 Conic sections 2: page 72
4. 3 Conic sections 2: page 84
Inequalities
1. 4 Inequalities: page 97
2. 4 Inequalities: page 101
The t-formulae
Taylor series
1. 6 Taylor series: page 133
Methods in calculus
1. 7 Methods in calculus: page 154
Numerical methods
1. 8 Numerical methods: page 162
2. 8 Numerical methods: page 174
Reducible differential equations

Vectors

1. 1 Vectors: page 2
2. 1 Vectors: page 8
3. 1 Vectors: page 11
4. 1 Vectors: page 16

1 Vectors: page 2

Conic sections 1

1. 2 Conic sections 1: page 35
2. 2 Conic sections 1: page 56

2 Conic sections 1: page 35

Move the FOCUS to explore this parabola.[br]Move P anywhere on the curve and see that it is equidistant from the point ([i]a[/i], 0) and the line x + [i]a = 0[/i].

Conic sections 2

1. 3 Conic sections 2: page 63
2. 3 Conic sections 2: page 69
3. 3 Conic sections 2: page 72
4. 3 Conic sections 2: page 84

3 Conic sections 2: page 63

In this figure, the intersection of the plane and cone is an ellipse.[br]Move the black point and the Plane tilt slider to adjust the plane. [br]The angle of the cone can be set with the [i]z[/i]-axis angle slider.