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Teach Further Maths

Average Rating4.76
(based on 49 reviews)

'Teach Further Maths' is a suite of Maths PowerPoint presentations for Teachers and Students of Further Mathematics A Level, AS Level or equivalent. 68 high quality, fully animated colour further maths PowerPoint presentations, consisting of over 3000 slides - a comprehensive teaching resource. PowerPoints covering all of the major topics from the syllabi - Polar Coordinates, Matrices, Differential Equations etc...) Complete further maths A level lessons ready to deliver

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'Teach Further Maths' is a suite of Maths PowerPoint presentations for Teachers and Students of Further Mathematics A Level, AS Level or equivalent. 68 high quality, fully animated colour further maths PowerPoint presentations, consisting of over 3000 slides - a comprehensive teaching resource. PowerPoints covering all of the major topics from the syllabi - Polar Coordinates, Matrices, Differential Equations etc...) Complete further maths A level lessons ready to deliver

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Trig. Ratios of Any Angle
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Trig. Ratios of Any Angle

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(18)
An excellent resource that shows alternative approaches to solving simple trig. ratio problems. Each problem is solved using (i) the CAST diagram (ii) a graphical approach (iii) a quick method. The PowerPoint begins with an explanation of how the CAST diagram works. These slides are aimed at the more inquisitive student and are not compulsory.
Solving Linear Equations using Algebra Tiles
huntp1huntp1

Solving Linear Equations using Algebra Tiles

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(6)
I wrote this for those pupils who have difficulty with the traditional methods of solving linear equations, and it has gone down rather well so far. I found that some pupils didn't even need to use a set of algebra tiles. They were happy to simply visualise what was happening in the PowerPoint presentation whilst solving their equations. I hope it works for you.
Finding the Centre of Rotation for 90 Degree Rotations
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Finding the Centre of Rotation for 90 Degree Rotations

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(3)
Pupils often find it difficult to visualise the centre of rotation for 90 degree rotations. So instead of the trial and error approach that they often employ, try this instead. I wrote this short PowerPoint presentation to demonstrate how it works. There are 3 examples and it finally makes use of the often redundant set square! Do let me know how it goes. Thanks Paul
Numerical Methods
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Numerical Methods

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A 'Teach Further Maths' Resource 59 Slides To be able to solve equations of the form f(x) =0 using the method of interval bisection. To be able to solve equations of the form f(x) =0 using the method of linear interpolation. To be able to solve equations of the form f(x) =0 using the Newton-Raphson method. To be able to solve equations of the form dy/dx = f(x) using Euler's 'Step by Step' Method.
Matrices (A-Level Further Maths)
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Matrices (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource 64 slides To understand simple matrix terminology e.g. ‘matrix’, ‘order’. To be able add, subtract and multiply compatible matrices. To be able to ascertain whether or not matrix multiplication is commutative/associative. To know and use the properties of ‘square’, ‘identity’ and ‘zero’ matrices.
MacLaurin's Series
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MacLaurin's Series

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A 'Teach Further Maths' Reesource 38 Slides To be able to use MacLaurin’s Series to find series expansions. To be able to find the Ranges of Validity for certain series.
Roots of Polynomials
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Roots of Polynomials

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A 'Teach Further Maths Resource 65 slides To know the relationship between the roots of a polynomial equation and its coefficients. To be able to find polynomial equations with related roots. To know and use the result for the sums of the squares of roots.
More First and Second Order Differential Equations
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More First and Second Order Differential Equations

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A 'Teach Further Maths' Resource 30 Slides To be able to solve certain first order differential equations using a complementary function and a particular integral. To use a change of variable to solve some first and second order differential equations.
Parabolas, Ellipses and Hyperbolas
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Parabolas, Ellipses and Hyperbolas

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A 'Teach Further Maths' Resource 70 Slides To be able to recognise the equations for simple parabolas, ellipses and hyperbolas. To be able to sketch their graphs. To be able to perform simple transformations on these curves. To be able to find the equations of the asymptotes for simple hyperbolas.
DeMoivre's Theorem and Applications 2 (A-Level Further Maths)
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DeMoivre's Theorem and Applications 2 (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource 57 Slides To find the cube roots of unity. To illustrate these cube roots on an Argand Diagram. To solve problems relating to the cube roots of unity. To find the nth roots of unity. To illustrate these nth roots on an Argand Diagram. To find the nth roots of any number.
Inverse Matrices and Determinants (A-Level Further Maths)
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Inverse Matrices and Determinants (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource 54 Slides To understand what is meant by the ‘inverse’ of a matrix. To understand what is meant by the ‘determinant’ of a matrix. To be able to find the determinant of a 2x2 or 3x3 matrix. To be able to find the inverse of a 2x2 or 3x3 matrix. To be able to consider determinants of 2x2 matrices and 3x3 matrices geometrically.
Matrix Solution of Simultaneous Equations 1 (A-Level Further Maths)
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Matrix Solution of Simultaneous Equations 1 (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource 24 Slides To be able to solve linear simultaneous equations by finding the inverse of a matrix. To appreciate that the determinant can be used to determine the existence (or not) of a unique solution for a system of linear simultaneous equations.
Eigenvalues and Eigenvectors
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Eigenvalues and Eigenvectors

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A 'Teach Further Maths' Resource 54 Slides To understand what is meant by ‘eigenvalues’ and ‘eigenvectors’. To understand how to find the ‘characteristic equation’. To be able to find eigenvalues and eigenvectors for given 2x2 and 3x3 matrices. Understand what is meant by the terms ‘normalised eigenvectors’, ‘orthogonal eigenvectors’ and ‘orthogonal matrices’. To be able to show that a given matrix is orthogonal.
Solving Linear Equations using Algebra Tiles
huntp1huntp1

Solving Linear Equations using Algebra Tiles

FREE
(1)
I wrote this for those pupils who have difficulty with the traditional methods of solving linear equations, and it has gone down rather well so far. I found that some pupils didn't even need to use a set of algebra tiles. They were happy to simply visualise what was happening in the PowerPoint presentation whilst solving their equations. I hope it works for you.
Finding the Centre of Rotation for 90 Degree Rotations
huntp1huntp1

Finding the Centre of Rotation for 90 Degree Rotations

FREE
(0)
Pupils often find it difficult to visualise the centre of rotation for 90 degree rotations. So instead of the trial and error approach that they often employ, try this instead. I wrote this short PowerPoint presentation to demonstrate how it works. There are 3 examples and it finally makes use of the often redundant set square! Do let me know how it goes. Thanks Paul
Parabolas, Ellipses and Hyperbolas (A-Level Further Maths)
huntp1huntp1

Parabolas, Ellipses and Hyperbolas (A-Level Further Maths)

£9.00
(0)
A ‘Teach Further Maths’ Resource 70 Slides To be able to recognise the equations for simple parabolas, ellipses and hyperbolas. To be able to sketch their graphs. To be able to perform simple transformations on these curves. To be able to find the equations of the asymptotes for simple hyperbolas.
DeMoivre's Theorem and Applications 1 (A-Level Further Maths)
huntp1huntp1

DeMoivre's Theorem and Applications 1 (A-Level Further Maths)

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(0)
A ‘Teach Further Maths’ Resource 43 Slides To recall how to multiply and divide complex numbers in Modulus-Argument form. To understand DeMoivre’s Theorem. To use DeMoivre’s Theorem to find powers of complex numbers. To use DeMoivre’s Theorem to establish trigonometric identities.