Tag: MATHEMATICS

ORDINARY LEVEL FULL NOTES ALL SUBJECTS (FORM 1 - 4) ORDINARY LEVEL FULL NOTES | FULL NOTES ALL SUBJECTS | NOTES ALL SUBJECTS | O'LEVEL...

MATHEMATICS NOTES FOR ORDINARY LEVEL (FORM 1 - 4) MATHEMATICS NOTES FOR ORDINARY LEVEL :- Mathematics is like a pyramid. Every new skill requires an...

ADVANCED MATHEMATICS FORM 5 AND 6 NOTES ALL TOPICS ADVANCED MATHEMATICS FORM 5 AND 6 NOTES ALL TOPICS:- Mathematics (from Greek: μάθημα, máthēma, 'knowledge, study, learning') includes the...

Basic Applied Math /BAM/ Past Papers  Basic Applied Math /BAM/ Past Papers:- Basic Applied Math (BAM) Form Six Past papers from National Exams Tanzania. This subject...

Advanced Mathematics Past Papers Advanced Mathematics Past Papers:- Form Six ACSEE Advanced Mathematics past papers from National Exams (NECTA). When it comes to the concept of...

Mathematics Past Papers Form Four Basic Mathematics Form Four past papers from National Exam Council in Tanzania (NECTA). This is the very important subject for form...

MATHEMATICS FORM FOUR NOTES ALL TOPICS Mathematics (from Greek: μάθημα, máthēma, 'knowledge, study, learning') includes the study of such topics as numbers (arithmetic and number theory), formulas and related structures...

MATHEMATICS FORM TWO FULL NOTES Mathematics (from Greek: μάθημα, máthēma, 'knowledge, study, learning') includes the study of such topics as numbers (arithmetic and number theory) Formulas and related structures...

MATHEMATICS FORM THREE FULL NOTES Mathematics (from Greek: μάθημα, máthēma, 'knowledge, study, learning') includes the study of such topics as numbers (arithmetic and number theory), formulas and related structures (algebra),...

BASIC MATHEMATICS FORM ONE FULL NOTES Mathematics is like a pyramid. Every new skill requires an understanding of prerequisites to do well. For instance, before, one...

LOGIC (II) SENTENCE HAVING A GIVEN TRUTH TABLE Example.1 Find a sentence which has the following truth table P Q – T T T T F T F T T F F F Step: 1. Mark lines which...

TRIGONOMETRY(II) iii) Consider = But = = = Alternative: Using = Dividing by cos3θ numerator and denominator Applications of the double and triple formulae A. Proving Identities Examples: Prove the following...

TRIGONOMETRY Trigonometry is the study of angle measurement and functions that depends on angle. The fundamental trigonometric ratios are Sine (sin) Cosine (Cos) Tangent (Tan) Others are cosecant (cosec)...

LOGIC Logic concerns with the study of analysis of methods of reasoning which lead to certain conclusion or statement. Example If it rains today we shall play...

LINEAR PROGRAMING Is a branch of mathematics which enables one to solve problems which either the greatest or minimum/least value of a certain quantity is...

ALGEBRA Indices (law of exponents) Three basic rules including the Indices are: i) am x an = am + n ii) am ÷ an = am...

COORDINATE GEOMETRY -Is the conic section whose eccentricity is equal to zero. -Coordinate geometry is the study of representation of geometry figure either on...

DIFFERENTIATION DERIVATIVES Slope of a curve A curve has different slopes at each point. Let A, B, and C be different points of a curve f...

CALCULATING DEVICES Operations with the scientific CALCULATOR 1. Addition a) 375 + 601 = 976 b) 401 + 2801 + 70120 + 3 = 73, 325 c) 0.0175 +...

CONIC SECTIONS Definition Conic sections or conics are the sections whose ratios of the distance of the variables point from the fixed point to the distance, or the...