Principles of ArithmeticDeighton, 1885 - 220 pages |
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Page 2
... Addition . If we join two groups of objects to form a third group the number of objects in the whole group is said to be the sum of the numbers of objects in each of the partial groups , and the formation of this sum is called addition ...
... Addition . If we join two groups of objects to form a third group the number of objects in the whole group is said to be the sum of the numbers of objects in each of the partial groups , and the formation of this sum is called addition ...
Page 3
... addition , subtraction , & c . of particular numbers , such as the theorem that 3 and 5 are 8 , or they may be general truths relating to numbers , such as the theorem that the product of two numbers is unaltered when the multiplier and ...
... addition , subtraction , & c . of particular numbers , such as the theorem that 3 and 5 are 8 , or they may be general truths relating to numbers , such as the theorem that the product of two numbers is unaltered when the multiplier and ...
Page 4
... Addition , Subtraction , Multiplication or Division might be taken as a name for a new number , and we find as a matter of fact that all these operations have been employed in this way . Thus in Latin two from twenty , in French four ...
... Addition , Subtraction , Multiplication or Division might be taken as a name for a new number , and we find as a matter of fact that all these operations have been employed in this way . Thus in Latin two from twenty , in French four ...
Page 5
... Addition , Sub- traction , Multiplication and Division . We must consider then which of these four is the most suitable for the systematic formation of numbers . Subtraction and Divi- sion may be put aside at once , since by their means ...
... Addition , Sub- traction , Multiplication and Division . We must consider then which of these four is the most suitable for the systematic formation of numbers . Subtraction and Divi- sion may be put aside at once , since by their means ...
Page 6
... addition alone . The names obtained in this way would often be very long , but they can be shortened by the use of multiplication , for the numbers added to- gether may be made for the most part equal , and the addition of equal numbers ...
... addition alone . The names obtained in this way would often be very long , but they can be shortened by the use of multiplication , for the numbers added to- gether may be made for the most part equal , and the addition of equal numbers ...
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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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