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Further Mathematics Notes

Trigonometric Identities and graphs of inverse trigonometric ratios Pythagoras Theorem

Example If asinѳ + bcosѳ = p andacosѳ – bsinѳ = q show that a2 + b2 = p2 + […]

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Further Mathematics Notes

Graphs of Trigonometric Function

The graph of the followings will be considered (a) y = sinѳ, 0◦ ≤ ѳ ≤ 360◦ (b) y = […]

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Further Mathematics Notes

Trigonometric functions in Further Mathematics

The basic trigonometric ratios can be defined in two ways: (i)traditional definition; (ii) modern definition. Use tables to evaluate each […]

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Further Mathematics Notes

Logical reasoning

Statements A statement in a logical context is a declaration, verbal or written that is either true or false but […]

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Further Mathematics Notes

Cubic equations and their factorization

Weekend Assignment Given that a cubic equation x3 + 2×2 – 19x – 20 = 0 has 4 as one […]

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Further Mathematics Notes

Factorization of polynomial

Evaluation Find the quadratic equation whose roots are (i) 3 & -2 (ii) -1 & 8         (iii) ¾ & ½ […]

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Further Mathematics Notes

Polynomials

Consider the expressions formed from the sum of integral non negative powers of a variable x taken together with some […]

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Further Mathematics Notes

Tangents and Normal to Curves

Evaluation Find the equation of the normal to each of the following curve (4) y = (2x – 3) (x […]

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Further Mathematics Notes

Finding quadratic equation with given sum and product of roots, conditions for equal roots, real roots and no root

Finding Quadratic Equation Given the Sum and Product of Roots – 6 to 10 Find the sum and product of […]

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Further Mathematics Notes

SS2 1st Term Further Mathematics scheme of work

SUBJECT: FURTHER MATHEMATICS                                                                     CLASS: SS2 FIRST TERM SCHEME OF WORK WEEK TOPIC 1 Finding quadratic equation with given sum and […]