WEEK FOUR SS1 FURTHER MATHS FIRST TERM SETS CONTENTS: Definition of set Set notation methods Types of sets: Null set, Singleton set, Finite and infinite set, Subsets, Universal set and Power set. Law of algebra of sets SUB TOPIC: DEFINITION OF SET A set is a collection of distinct objects, things, objects or numbers. Examples
WEEK THREE SS1 FURTHER MATHS FIRST TERM SURDS CONTENTS Definition of Surds Rules for manipulating surds Rationalization of the denominator. Equality of surds. Equations in irrational forms SUB TOPIC: DEFINITION OF SURDS Certain numbers can be expressed as ratios of two integers, i. e . Where p and q belong to the set of integers
Further Mathematics SS 1 FIRST TERM WEEK TWO SS1 FURTHER MATHS FIRST TERM LOGARITHMS CONTENTS: Laws of Logarithms Change of Base of Logarithms. Use of Tables (greater than one and less than one). Logarithmic Equations. SUB TOPIC: LAWS OF LOGARITHMS In the last topic indices, we learnt that p = ax , e. g 1000
Further Mathematics SS 1 FIRST TERM WEEK ONE LAWS OF INDICES: CONTENT: Laws of Indices Application of Indices Linear Equations Application of Quadratic Equations LAWS OF INDICES There are laws governing the use of indices. These are useful in other subjects. They are; an x am = an+m Therefore a3 x a3 = a
Ss 3 mathematic surds Surds Basic rules A surd is a square root which cannot be reduced to a whole number. For example, is not a surd, as the answer is a whole number. But is not a whole number. You could use a calculator to find that but instead of this we often leave our answers in
WEEK NINE TOPIC: ROOTS OF QUADRATIC EQUATIONS 2 SUB-TOPICS: Quadratic capabilities (Simultaneous Equations: One linear, One quadratic) Resolution of issues on roots of quadratic equation. Most and minimal values. SUB-TOPIC 1 Quadratic capabilities (Simultaneous Equations: One linear, one quadratic) Now we have mentioned alternative ways however we have to point out that graphical resolution is
SUBJECT: FURTHER MATHEMATICS CLASS: SSS2 SCHEME OF WORK WEEK TOPICS Polynomials 1: (a) Definition of polynomials (b) Basic operations on polynomials. (c) Remainder and factor theorem. (d) Zeros of polynomials. Polynomials 2: (a) Roots of cubic equation: Sum of roots; Sum of products of two Roots; Products of roots. (b) Graphs of polynomial function. Permutations:
SSS 1 Further Mathematics Third Term WEEK 1 LOGICAL REASONING WEEK 2 DATA PROCESSING WEEK 3 MEASURE OF LOCATION WEEK 4 MEASURES OF DISPERSION WEEK 5 TRIGONOMETRIC RATIOS OF GENERAL ANGLES WEEK 6 TRIGONOMETRIC RATIOS AND IDENTITIES WEEK 7 MID