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Lucas N. H. Bunt - The Historical Roots of Elementary Mathematics

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Lucas N. H. Bunt The Historical Roots of Elementary Mathematics

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Table of Contents HINTS AND ANSWERS TO SELECTED EXERCISES Where proofs - photo 1
Table of Contents

HINTS AND ANSWERS TO SELECTED EXERCISES

Where proofs or methods of thinking are required, we have not attempted to supply all the steps or alternate solutions. We encourage our readers to be different and inventive. Wherever errors are found we would be pleased to be told.

EXERCISES 1-3
  • 2
    • (a) The Historical Roots of Elementary Mathematics - image 2
    • (b) The Historical Roots of Elementary Mathematics - image 3
    • (d) The Historical Roots of Elementary Mathematics - image 4
  • 3
    1. 20,507.
    2. 2,000,000.
    3. 100,000.
  • 4 7. 10.
  • 5 The Historical Roots of Elementary Mathematics - image 5 None. 45.
  • 6 The Historical Roots of Elementary Mathematics - image 6 Change each symbol to one of the next higher denomination.
EXERCISES 1-4
  • 1
    1. 3 EXERCISES 1-5 1 c - photo 7
  • 3
    1. EXERCISES 1-5 1 c 2 c - photo 8
EXERCISES 1-5
  • 1
    • (c)
      2 c Answer 40136 3 Yes If the larger number is used for the - photo 9
  • 2
    • (c)
      Answer 40136 3 Yes If the larger number is used for the multiplier the - photo 10

      Answer: 40136

  • 3 Yes. If the larger number is used for the multiplier, the problem requires 9 doublings; if the smaller number is used, only 5 doublings are required.
  • 5
    • (c)
      Hence 242 11 2 4 16 22 6 a 15 23 22 21 20 c 22 24 - photo 11

      Hence, 242 11 = 2 + 4 + 16 = 22.

  • 6
    • (a) 15 = 23 + 22 + 21 + 20.
    • (c) 22 = 24 + 22 + 21.
    • (e) 16 = 24.
    • (g) 968 = 29 + 28 + 27 + 26 + 23.
EXERCISES 1-6
    1. Hence Hence - photo 12

      Hence, Hence - photo 13 .

    2. Hence Hence - photo 14

      Hence, Hence - photo 15 .

    3. The Historical Roots of Elementary Mathematics - image 16

      Hence,

      The Historical Roots of Elementary Mathematics - image 17
    4. The Historical Roots of Elementary Mathematics - image 18
    5. The Historical Roots of Elementary Mathematics - image 19
    6. The Historical Roots of Elementary Mathematics - image 20
    1. The Historical Roots of Elementary Mathematics - image 21

      Hence, The Historical Roots of Elementary Mathematics - image 22

    2. The Historical Roots of Elementary Mathematics - image 23

      Hence, The Historical Roots of Elementary Mathematics - image 24

    3. The Historical Roots of Elementary Mathematics - image 25

      Hence, The Historical Roots of Elementary Mathematics - image 26

    4. The Historical Roots of Elementary Mathematics - image 27
    5. The Historical Roots of Elementary Mathematics - image 28
    6. The Historical Roots of Elementary Mathematics - image 29
    7. The Historical Roots of Elementary Mathematics - image 30
    8. The Historical Roots of Elementary Mathematics - image 31
    • (a) The Historical Roots of Elementary Mathematics - image 32
    • (c) The Historical Roots of Elementary Mathematics - image 33 .
    • (a) The Historical Roots of Elementary Mathematics - image 34
    • (c) The Historical Roots of Elementary Mathematics - image 35
    • (c) If m is even then The Historical Roots of Elementary Mathematics - image 36 , n an integer, and is already a unit fraction c Let Apply part to Let n am b 1 - photo 37 is already a unit fraction.
    • (c) Let Apply part to Let n am b 1 b lt m Then - photo 38 Apply part to Let n am b 1 b lt m Then - photo 39
  1. Let n = am + b , 1 b lt m Then with b 1 In the l - photo 40 b < m . Then with b 1 In the last expressin the second fraction has a smaller numerator - photo 41with b 1 In the last expressin the second fraction has a smaller numerator - photo 42
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