MATHEMATICS NOTES FOR FORM TWO ALL TOPICS

MATHEMATICS NOTES FOR FORM TWO ALL TOPICS

UNAWEZA JIPATIA NOTES ZETU KWA KUCHANGIA KIASI KIDOGO KABISA:PIGA SIMU:0787237719




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MATHEMATICS NOTES FOR FORM TWO ALL TOPICS

To view this mathematics notes for foem two all topics please hit links bellow

ALL TOPICS

TOPIC 1: EXPONENTS AND RADICALS

TOPIC 2: ALGEBRA

TOPIC 3: QUADRATIC EQUATIONS

TOPIC 4: LOGARITHMS

TOPIC 5: CONGRUENCE

TOPIC 6: SIMILARITY

TOPIC 7: GEOMETRIC AND TRANSFORMATIONS

TOPIC 8: PYTHAGORAS THEOREM

TOPIC 9: TRIGONOMETRY

TOPIC 10: SETS

TOPIC 11: STATISTICS




VIDEO MATHEMATICS NOTES FOR FORM TWO ALL TOPICS

Mathematics (from Ancient Greek μάθημα; máthēma: ‘knowledge, study, learning’) is an area of knowledge that includes such topics as numbers (arithmetic, number theory), formulas and related structures (algebra), shapes and the spaces in which they are contained (geometry), and quantities and their changes (calculus and analysis)




Before the Renaissance, mathematics was divided into two main areas: arithmetic — regarding the manipulation of numbers, and geometry — regarding the study of shapes. Some types of pseudoscience, such as numerology and astrology, were not then clearly distinguished from mathematics.

During the Renaissance, two more areas appeared. Mathematical notation led to algebra, which, roughly speaking, consists of the study and the manipulation of formulas. Calculus, consisting of the two subfields infinitesimal calculus and integral calculus, is the study of continuous functions, which model the typically nonlinear relationships between varying quantities (variables). This division into four main areas — arithmetic, geometry, algebra, calculus[verification needed] — endured until the end of the 19th century. Areas such as celestial mechanics and solid mechanics were often then considered as part of mathematics, but now are considered as belonging to physics. Some subjects developed during this period predate mathematics and are divided into such areas as probability theory and combinatorics, which only later became regarded as autonomous areas.

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