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Seun Adeyemo - FURTHER MATHEMATICS: Second Edition

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Seun Adeyemo FURTHER MATHEMATICS: Second Edition
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How to solve problems in Indices, Logarithm, Surds, Algebraic equations, Polynomials, Series and Sequences, Set, Partial fractions, Differentiation and application, Analysis, Matrix and Determinant, and Geometry. For High school and college students

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DEDICATED TO MY MUM, LATE DEACONESS FELICIA BOLANLE ADEYEMO
Contents

INDICES AND LOGARITHMS
1.1. Indices Given a number the product and in general is called the n th power of the number a - photo 1 , the product and in general is called the n th power of the number a is called the - photo 2 , and in general, is called the n th power of the number a is called the base and is called - photo 3 is called the n th power of the number a. Picture 4 is called the base and is called the Index plural Indices Theorem Let be positive integers - photo 5 is called the Index (plural Indices). Theorem: Let be positive integers If and then - photo 6 be positive integers
  1. If and then - photo 7
  2. If FURTHER MATHEMATICS Second Edition - image 8 and FURTHER MATHEMATICS Second Edition - image 9 then FURTHER MATHEMATICS Second Edition - image 10
  3. FURTHER MATHEMATICS Second Edition - image 11
  4. FURTHER MATHEMATICS Second Edition - image 12
  5. If FURTHER MATHEMATICS Second Edition - image 13 is a non-zero number, then FURTHER MATHEMATICS Second Edition - image 14
Proof:
  1. FURTHER MATHEMATICS Second Edition - image 15
FURTHER MATHEMATICS Second Edition - photo 16FURTHER MATHEMATICS Second Edition - image 17FURTHER MATHEMATICS Second Edition - image 18FURTHER MATHEMATICS Second Edition - image 19FURTHER MATHEMATICS Second Edition - image 20 , by definition
  1. Since we may cancel out m times in the numerator and denominator having - photo 21
Since FURTHER MATHEMATICS Second Edition - image 22 , we may cancel out FURTHER MATHEMATICS Second Edition - image 23 m times in the numerator and denominator, having FURTHER MATHEMATICS Second Edition - image 24FURTHER MATHEMATICS Second Edition - image 25 , by definition. theorem 1 - photo 26
  1. FURTHER MATHEMATICS Second Edition - image 27
FURTHER MATHEMATICS Second Edition - image 28FURTHER MATHEMATICS Second Edition - image 29 (theorem 1) FURTHER MATHEMATICS Second Edition - image 30FURTHER MATHEMATICS Second Edition - photo 31
  1. FURTHER MATHEMATICS Second Edition - photo 32
FURTHER MATHEMATICS Second Edition - image 33FURTHER MATHEMATICS Second Edition - image 34FURTHER MATHEMATICS Second Edition - image 35FURTHER MATHEMATICS Second Edition - image 36 , by definition
  1. FURTHER MATHEMATICS Second Edition - image 37
FURTHER MATHEMATICS Second Edition - image 38 Corollary (to the theorem)
  1. FURTHER MATHEMATICS Second Edition - image 39
Proof: In FURTHER MATHEMATICS Second Edition - image 40 , let FURTHER MATHEMATICS Second Edition - image 41 . Then FURTHER MATHEMATICS Second Edition - image 42 But FURTHER MATHEMATICS Second Edition - image 43FURTHER MATHEMATICS Second Edition - image 44
  1. FURTHER MATHEMATICS Second Edition - image 45
Proof: In FURTHER MATHEMATICS Second Edition - image 46FURTHER MATHEMATICS Second Edition - image 47FURTHER MATHEMATICS Second Edition - image 48
  1. FURTHER MATHEMATICS Second Edition - image 49
Proof: FURTHER MATHEMATICS Second Edition - image 50FURTHER MATHEMATICS Second Edition - image 51FURTHER MATHEMATICS Second Edition - image 52 Which is an n th root of FURTHER MATHEMATICS Second Edition - image 53 .

Note:

  1. By substituting non-zero values for FURTHER MATHEMATICS Second Edition - image 54 and FURTHER MATHEMATICS Second Edition - image 55
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