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Teach Further Maths

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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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'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
Differentiation of Hyperbolic Functions (A-Level Further Maths)
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Differentiation of Hyperbolic Functions (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource 36 Slides To be able to differentiate hyperbolic functions. To be able to sketch graphs of hyperbolic functions. To be able to differentiate inverse hyperbolic functions. To be able to sketch graphs of inverse hyperbolic functions. To write inverse hyperbolic functions in logarithmic form.
Complex Numbers 1 (A-Level Further Maths)
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Complex Numbers 1 (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource 37 slides Lesson Objectives: To understand what is meant by an ‘imaginary number’. To be able to calculate with powers of i. To understand what is meant by a ‘complex number’. To be able to solve any quadratic equation. To know the condition for a quadratic equation to have complex conjugate solutions. To understand what is meant by an ‘Argand Diagram’. To be able to perform simple arithmetic with complex numbers. To be able to equate real and imaginary parts to solve some problems involving complex numbers.
Hyperbolic Functions (A-Level Further Maths)
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Hyperbolic Functions (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource 31 Slides To understand what is meant by hyperbolic functions. To be able to sketch graphs of hyperbolic functions. To be able to establish hyperbolic identities. To understand Osborn’s Rule.
Series (A-Level Further Maths)
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Series (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource 47 Slides To understand and use Sigma notation. To be able to derive and use the formula for ∑r. To be able to use the formulae for ∑r2 and ∑r3. To be able to solve series questions requiring algebraic manipulation.
Partial Fractions and Integration (A-Level Further Maths)
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Partial Fractions and Integration (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource To recall previously encountered partial fractions methods (i.e. linear denominators and repeated linear denominators) To be able to find partial fractions when there is a quadratic term in the denominator. To be able to integrate expression using partial fractions. (47 Slides)
Volumes of Revolution (A-Level Further Maths)
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Volumes of Revolution (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource: To be able to derive the formulae for volumes of revolution about the coordinates axes To be able to calculate volumes of revolution about the coordinates axes. To be able to calculate more complicated volumes of revolution about the coordinates axes. (69 Slides)
Further Vectors 6 (A-Level Further Maths)
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Further Vectors 6 (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource To be able to find the vector product of two vectors. To understand various properties of the vector product. To be able to use the vector product to find perpendicular vectors. To be able to find certain areas and volumes using the vector product. (52 Slides)
L'Hôpital's Rule
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L'Hôpital's Rule

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A ‘Teach Further Maths’ Resource To be able to use L’Hôpital’s Rule to evaluate certain limits of indeterminate form. (36 Slides)
Matrix Solution of Simultaneous Equations 2
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Matrix Solution of Simultaneous Equations 2

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A ‘Teach Further Maths’ Resource: 50 Slides To be able to interpret geometrically the solution (and failure of solution) of 3 simultaneous linear equations: Students should be able to interpret, on analysis of the 3 equations, whether the 3 planes meet in a point meet in a line (forming a sheaf) form a prism are all parallel are such that 2 of the 3 planes are parallel. Students should be familiar with the terms ‘dependent‘, ‘consistent’ and ‘inconsistent’.
Inequalities Involving Cubics and Quartics (A-Level Further Maths)
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Inequalities Involving Cubics and Quartics (A-Level Further Maths)

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A ‘Teach Further Maths’ Resource To be able to apply the Rational Root Theorem to identify factors of polynomials. To be able to use Descartes’ Rule of Signs to identify the nature (signs) of roots of polynomials. To be able to solve inequalities involving cubic and quartic functions. (41 Slides)