Mr. Fijabi

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SURDS

SURDS See also BINARY OPERATIONS OPERATION OF SET AND VENN DIAGRAMS BASIC CONCEPT OF SET LOGARITHM INDICIAL AND EXPONENTIAL EQUATIONS

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BINARY OPERATIONS: IDENTITY AND INVERSE ELEMENTS

iven a non- empty set S which is closed under a binary operation * and if there exists an element e € S such that a*e = e*a = a for all a € S, then e is called the IDENTITY or NEUTRAL element. The element is unique.

Further Maths

OPERATION OF SET AND VENN DIAGRAMS

OPERATION OF SET AND VENN DIAGRAMS See also BASIC CONCEPT OF SET LOGARITHM INDICIAL AND EXPONENTIAL EQUATIONS INDICES Trigonometric Identities and graphs

Further Maths

BASIC CONCEPT OF SET

BASIC CONCEPT OF SET See also LOGARITHM INDICIAL AND EXPONENTIAL EQUATIONS INDICES Trigonometric Identities and graphs Graphs of Trigonometric Function

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LOGARITHM

LOGARITHM – SOLVING PROBLEMS BASED ON LAWS OF LOGARITHM See also INDICIAL AND EXPONENTIAL EQUATIONS INDICES Trigonometric Identities and graphs Graphs of Trigonometric Function Logical reasoning

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INDICIAL AND EXPONENTIAL EQUATIONS

INDICIAL AND EXPONENTIAL EQUATIONS See also Trigonometric Identities and graphs Graphs of Trigonometric Function Logical reasoning Cubic equations and their factorization Factorization of polynomial

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INDICES

INDICES See also SIMPLE EQUATION AND VARIATION SQUARES OR POWERS OF NUMBERS LOGARITHMS OF WHOLE NUMBERS INDICES STANDARD FORM AND APPROXIMATION

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Trigonometric Identities and graphs

Trigonometric Identities and graphs of inverse trigonometric ratios See also Graphs of Trigonometric Function Trigonometric functions Logical reasoning Cubic equations and their factorization Factorization of polynomial

Further Maths

Logical reasoning

Logical reasoning Statements A statement in a logical context is a declaration, verbal or written that is either true or false but not both. A true statement is said to have a truth value T, while a false statement is said to have a truth value F.   Example 1 The following are statements: (a) …

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Further Maths

Cubic equations and their factorization

Cubic equations and their factorization, graphs of cubic equations See also Factorization of polynomial Polynomials Tangents and Normal to Curves QUADRATIC EQUATION FRICTION

Further Maths

Factorization of polynomial

Factorization of polynomial See also Polynomials Tangents and Normal to Curves QUADRATIC EQUATION FRICTION STATICS

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Polynomials

Polynomials See also Tangents and Normal to Curves QUADRATIC EQUATION FRICTION STATICS STATICS

Further Maths

QUADRATIC EQUATION

FINDING QUADRATIC EQUATION GIVEN SUM AND PRODUCT OF ROOTS CONDITION FOR EQUAL ROOTS, REAL ROOTS AND NO ROOT See also FRICTION STATICS STATICS STATICS PROBABILITY DISTRIBUTION

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FRICTION

FRICTION See also STATICS STATICS STATICS PROBABILITY DISTRIBUTION PROBABILITY DISTRIBUTION

Further Maths

STATICS – CONTINUATION

STATICS – CONTINUATION See also STATICS STATICS PROBABILITY DISTRIBUTION PROBABILITY DISTRIBUTION FURTHER MATHEMATICS SSS 3 SCHEME OF WORK

Further Maths

STATICS 2

STATICS – CONTINUATION See also STATICS PROBABILITY DISTRIBUTION PROBABILITY DISTRIBUTION FURTHER MATHEMATICS SSS 3 SCHEME OF WORK FURTHER MATHEMATICS SS 1 SCHEME OF WORK

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