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Matrices and Vectors: 6.  Matrices as Linear Transformations (Part 2)
18:46
Matrices and Vectors: 6. Matrices as Linear Transformations (Part 2)
Matrices and Vectors: 5.  Matrices as Linear Transformations (Part 1)
18:46
Matrices and Vectors: 5. Matrices as Linear Transformations (Part 1)
(*) Matrices and Vectors: 4.  Graphical Properties of a Linear Transformation
12:29
(*) Matrices and Vectors: 4. Graphical Properties of a Linear Transformation
Matrices and Vectors: 3.  Linear Transformations
14:30
Matrices and Vectors: 3. Linear Transformations
Curve Sketching: 1.  Graph Transformations - Translations
12:03
Curve Sketching: 1. Graph Transformations - Translations
Differentiation (Tangents and Normals): 5.  Find the normal to y=1/x at x=3/2
4:39
Differentiation (Tangents and Normals): 5. Find the normal to y=1/x at x=3/2
Matrices and Vectors: 2.  Functions on Vectors
15:26
Matrices and Vectors: 2. Functions on Vectors
Differentiation (Tangents and Normals): 4.  Find k for tangency of y=2x+1, y=x^2+x+k
6:37
Differentiation (Tangents and Normals): 4. Find k for tangency of y=2x+1, y=x^2+x+k
Differentiation (Tangents and Normals): 3.  Find the tangent to y=(x+3)(x^2-2) at x=-2
2:27
Differentiation (Tangents and Normals): 3. Find the tangent to y=(x+3)(x^2-2) at x=-2
Differentiation (Tangents and Normals): 2.  Find the tangent to y=1/x at x=-1
2:35
Differentiation (Tangents and Normals): 2. Find the tangent to y=1/x at x=-1
Differentiation (Tangents and Normals): 1.  Find the tangent to y=x^2 at x=2
2:24
Differentiation (Tangents and Normals): 1. Find the tangent to y=x^2 at x=2
Matrices and Vectors: 1.  Review of Vectors
15:08
Matrices and Vectors: 1. Review of Vectors
DWE7485 table top with significant lack of flatness
0:30
DWE7485 table top with significant lack of flatness
A-Level Stretch Maths: Pure: 11. Integration - Even and Odd Functions
19:40
A-Level Stretch Maths: Pure: 11. Integration - Even and Odd Functions
A-Level Stretch Maths: Pure: 10.  Turning Points of the Sinc Function
24:46
A-Level Stretch Maths: Pure: 10. Turning Points of the Sinc Function
A-Level Stretch Maths: Pure: 9.  Sketching the Sinc Function
30:30
A-Level Stretch Maths: Pure: 9. Sketching the Sinc Function
Differentiation (Finding Derivatives): 2.  Derivatives of Polynomials
6:50
Differentiation (Finding Derivatives): 2. Derivatives of Polynomials
Differentiation (Finding Derivatives): 1.  Derivative of y=x^r, for real r
6:02
Differentiation (Finding Derivatives): 1. Derivative of y=x^r, for real r
A-Level Algebra: 28. Polynomial Functions - Domain, Range, and Codomain
14:57
A-Level Algebra: 28. Polynomial Functions - Domain, Range, and Codomain
Differentiation (First Principles): 16.  Derivative of y = f(x)/g(x) via Product and Chain Rules
4:17
Differentiation (First Principles): 16. Derivative of y = f(x)/g(x) via Product and Chain Rules
(*) Differentiation (First Principles): 15.  Derivative of y = f(g(x))
11:18
(*) Differentiation (First Principles): 15. Derivative of y = f(g(x))
(*) Differentiation (First Principles): 14.  Derivative of y = f(x)/g(x)
8:23
(*) Differentiation (First Principles): 14. Derivative of y = f(x)/g(x)
Differentiation (First Principles): 13.  Derivative of y = f(x)g(x)
6:50
Differentiation (First Principles): 13. Derivative of y = f(x)g(x)
Differentiation (First Principles): 12.  Derivative of y = f(x)+g(x)
3:46
Differentiation (First Principles): 12. Derivative of y = f(x)+g(x)
Differentiation (First Principles): 11.  Derivative of y = cf(x) for real c
3:09
Differentiation (First Principles): 11. Derivative of y = cf(x) for real c
Differentiation (First Principles): 10.  Derivative of f(x)=3x^3-4x^2
4:34
Differentiation (First Principles): 10. Derivative of f(x)=3x^3-4x^2
Differentiation (First Principles): 9.  Derivative of f(x)=3x^2+2x+5
3:33
Differentiation (First Principles): 9. Derivative of f(x)=3x^2+2x+5
Differentiation (First Principles): 5.  Derivative of f(x)=x^3
5:28
Differentiation (First Principles): 5. Derivative of f(x)=x^3
Differentiation (First Principles): 8.  Derivative of f(x)=sqrt{x}
4:57
Differentiation (First Principles): 8. Derivative of f(x)=sqrt{x}
Differentiation (First Principles): 7.  Derivative of f(x)=x^{-1}=1/x
3:41
Differentiation (First Principles): 7. Derivative of f(x)=x^{-1}=1/x
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