Principles of ArithmeticDeighton, 1885 - 220 pages |
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Page 4
... and the application of the four fundamental operations . In the last chapter we shall again return to the pro- perties of whole numbers . CHAPTER I. NUMERATION . We have seen already that to 4 PRINCIPLES OF ARITHMETIC .
... and the application of the four fundamental operations . In the last chapter we shall again return to the pro- perties of whole numbers . CHAPTER I. NUMERATION . We have seen already that to 4 PRINCIPLES OF ARITHMETIC .
Page 5
Homersham Cox (the younger). CHAPTER I. NUMERATION . We have seen already that to provide names for num- bers all that is necessary is a series of words or symbols following one another in a definite order . If however these words or ...
Homersham Cox (the younger). CHAPTER I. NUMERATION . We have seen already that to provide names for num- bers all that is necessary is a series of words or symbols following one another in a definite order . If however these words or ...
Page 7
... already expressed . We can obtain ten more numbers by adding one , two , ... ten to the last number , thus , ten and ten and one , ten and ten and two , up to ten and ten and ten . This is the most we can obtain by adding together the ...
... already expressed . We can obtain ten more numbers by adding one , two , ... ten to the last number , thus , ten and ten and one , ten and ten and two , up to ten and ten and ten . This is the most we can obtain by adding together the ...
Page 8
... already named — we continue ten tens and one , ten tens and two , and so on . But a question will now arise — are we to say ten tens and ten , ten tens and two tens , & c . or instead ten and one times ten , ten and two times ten ? The ...
... already named — we continue ten tens and one , ten tens and two , and so on . But a question will now arise — are we to say ten tens and ten , ten tens and two tens , & c . or instead ten and one times ten , ten and two times ten ? The ...
Page 9
... already formed . Thus when we wish to count beyond a thousand we add to a thousand the numbers previously formed , as in one thousand and one , one thou- sand and two , & c . The principle is naturally connected with our mode of ...
... already formed . Thus when we wish to count beyond a thousand we add to a thousand the numbers previously formed , as in one thousand and one , one thou- sand and two , & c . The principle is naturally connected with our mode of ...
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Common terms and phrases
2nd Edition 4th Edition addition arithmetical bers centimetres consecutive numbers contain Crown 8vo cube decimal fractions decimal places decimetre difference divisible by 9 divisors English equal number example F. A. Paley Fcap figures find the number finding the G.C.M. five four numbers fourth geometrical geometrical progression George Bell given number greater Greek Hence hundred hundredths Latin least common multiple length M.A. 3rd Edition means millimetres multiply Nicomachus of Gerasa notation number divisible number of combinations number of objects number of permutations number of variations number which divides numbers is equal obtain odd numbers perfect number place further places of decimals Post 8vo prime factors prime numbers prove pyramidal number quotient ratio remainder second number seven shew square inches square root subtract suppose symbols tens tenths thousand thousandths three numbers tion triangular number unaltered unit of measure vulgar fraction whole number words ΙΟ
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