AS Pure Maths

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Natalie Douglas

7:15:24

114 View

1. Algebra & Functions

1. Cubics 1.mp4

05:57

2. Cubics 2.mp4

05:56

3. Curve Sketching 1.mp4

05:50

4. Curve Sketching 2.mp4

05:10

5. Discriminants.mp4

07:40

6. Indices.mp4

04:49

7. Inequalities.mp4

07:54

8. Polynomials.mp4

10:11

9. Quadratics 1.mp4

06:57

10. Quadratics 2.mp4

06:02

11. Quadratics 3.mp4

07:56

12. Simultaneous Equations 1.mp4

06:15

13. Simultaneous Equations 2.mp4

06:13

14. Surds 1.mp4

03:44

15. Surds 2.mp4

03:46

16. Surds 3.mp4

04:33

17. Transformations.mp4

08:01

2. Coordinate Geometry

1. Straight Lines 1.mp4

04:27

2. Straight Lines 2.mp4

06:20

3. Straight Lines 3.mp4

14:49

4. Equation of a Circle 1.mp4

07:39

5. Equation of a Circle 2.mp4

08:52

3. Differentiation

1. Differentiating Polynomials.mp4

03:50

2. Differentiation from First Principles.mp4

06:21

3. Increasing & Decreasing Functions 1.mp4

03:01

4. Increasing & Decreasing Functions 2.mp4

03:23

5. Stationary Points 1.mp4

06:53

6. Stationary Points 2.mp4

08:27

7. Tangents & Normals 1.mp4

08:30

8. Tangents & Normals 2.mp4

08:52

4. Exponentials & Logarithms

1. Differentiating Exponentials 1.mp4

01:59

2. Differentiating Exponentials 2.mp4

05:05

3. Exponential Graphs.mp4

08:49

4. Growth & Decay.mp4

08:39

5. Solving Log Equations 1.mp4

05:36

6. Solving Log Equations 2.mp4

06:57

5. Integration

1. Definite Integrals 1.mp4

02:13

2. Integrating Polynomials 2.mp4

05:04

3. Integrating Polynomials 3.mp4

04:26

4. Definite Integrals 1.mp4

03:03

5. Definite Integrals 2.mp4

08:59

6. Definite Integrals 3.mp4

06:50

6. Proof

1. Proof by Deduction 1.mp4

02:29

2. Proof by Deduction 2.mp4

05:18

3. Proof by Deduction 3.mp4

05:43

4. Proof by Deduction 4.mp4

02:42

5. Proof by Exhaustion 1.mp4

02:52

6. Proof by Exhaustion 2.mp4

04:32

7. Disproof by Counterexample 1.mp4

04:39

8. Disproof by Counterexample 2.mp4

05:31

7. Sequences & Series

1. Binomial Expansion 1.mp4

08:23

2. Binomial Expansion 2.mp4

06:55

8. Trigonometry

1. Non Right Angled Triangles 1.mp4

07:09

2. Non Right Angled Triangles 2.mp4

13:00

3. Trigonometric Graphs 1.mp4

03:12

4. Trigonometric Graphs 2.mp4

09:47

5. Trigonometric Graphs 3.mp4

10:37

6. Trigonometric Equations 1.mp4

03:56

7. Trigonometric Equations 2.mp4

05:54

8. Trigonometric Identities 1.mp4

09:26

9. Trigonometric Identities 2.mp4

12:13

10. Trigonometric Identities 3.mp4

02:58

9. Vectors

1. 2D Vectors 1.mp4

03:55

2. 2D Vectors 2.mp4

04:40

3. 2D Vectors 3.mp4

05:38

4. Vectors Arithmetic 1.mp4

04:39

5. Vector Arithmetic 2.mp4

07:44

6. Vector Arithmetic 3.mp4

07:45

7. Vectors in Context.mp4

07:49

Description

Videos to help you prepare for the AS Level Pure Maths exam

What You'll Learn?

Watch videos tackling all areas of AS Pure Maths
Learn how to tackle basic and advanced AS Pure Maths exam style questions
Gain a better understanding of the style of questions that could be asked as AS Level Pure Maths
Get a better understanding of the problem solving skills required to be successful in A-Level Maths

Who is this for?

Students studying the first year of A-Level Maths

More details

Description
This course has 65 videos tackling exam-style questions that cover all areas of AS Level Pure Mathematics including Algebra & Functions, Coordinate Geometry, Differentiation, Exponentials & Logarithms, Integration, Sequences & Series, Proof, Trigonometry and Vectors.

ALGEBRA & FUNCTIONS: completing the square, cubics, curve sketching, discriminant, indices, inequalities, polynomials, quadratics, simultaneous equations, surds, transformations
COORDINATE GEOMETRY: straight lines, equation of a circle
DIFFERENTIATION: differentiation from first principles and differentiating polynomials, increasing & decreasing functions, stationary points, tangents & normals, differentiating e to the kx
EXPONENTIALS & LOGS: exponential & logarithmic graphs, logs, their rules and solving log equations, growth & decay, differentiating e to the kx
INTEGRATION: fundamental theorem of calculus and integrating powers of x, definite integrals
PROOF: proof by deduction, proof by exhaustion, disproof by counterexample
SEQUENCES & SERIES: binomial expansion
TRIGONOMETRY: non-right-angled triangles, trigonometric equations, trigonometric graphs, trigonometric identities
VECTORS: two-dimensional vectors, vector arithmetic, vectors in context

The producer of these videos has extensive experience in tutoring all levels of mathematics and has made a career from her ability to explain mathematics well. The videos are detailed and the explanations help with the logical process and problem solving required to tackle the questions. In some sections, there are multiple videos that increase in difficulty to cover a wide range of possible questions that could be set in an exam paper.
Who this course is for:
Students studying the first year of A-Level Maths

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Math

Natalie Douglas

Instructor's Courses

Following her PhD in Maths from the University of Surrey, Dr Douglas started a business in tutoring maths locally and became a Teaching Fellow at the same University. She now works for the University of Reading as a Postdoc and continues to grow StudyWell, an online resource for A-Level Maths students.

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