Elements of Arithmetic and Algebra: For the Use of the Royal Military CollegeLongman, Brown, Green, and Longmans, 1844 - 500 стор. |
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Сторінка xvii
... becomes neces- sary to assign to these results different names , to the end that the numbers may be distinguished each from another . The formation and arrangement of a system of names of numbers is the subject matter of numeration ...
... becomes neces- sary to assign to these results different names , to the end that the numbers may be distinguished each from another . The formation and arrangement of a system of names of numbers is the subject matter of numeration ...
Сторінка 9
... becomes excessively laborious , or even impracticable . The con- ventional laws of numeration afford a means of overcoming this difficulty . By these the assemblage of units composing any large number is broken into parts , and ...
... becomes excessively laborious , or even impracticable . The con- ventional laws of numeration afford a means of overcoming this difficulty . By these the assemblage of units composing any large number is broken into parts , and ...
Сторінка 17
... becomes necessary to borrow 1 ten = 10 units from the 6 tens of the minuend . The 6 tens and 7 units are , in consequence , to be taken as 5 tens and 17 units . Whence , proceeding with the subtraction of the units , 17-8-9 - difference ...
... becomes necessary to borrow 1 ten = 10 units from the 6 tens of the minuend . The 6 tens and 7 units are , in consequence , to be taken as 5 tens and 17 units . Whence , proceeding with the subtraction of the units , 17-8-9 - difference ...
Сторінка 26
... becomes exceedingly tedious ; and hence arises the necessity of investigating a more compendious method . This is inferred from a consideration of what is actually done when a number is repeatedly added to itself . Taking a few examples ...
... becomes exceedingly tedious ; and hence arises the necessity of investigating a more compendious method . This is inferred from a consideration of what is actually done when a number is repeatedly added to itself . Taking a few examples ...
Сторінка 29
... becomes of importance to demonstrate generally that the mutual product of any two numbers is not altered by an interchange of the factors . To multiply one number by another is , in effect , to repeat each unit of the multiplicand as ...
... becomes of importance to demonstrate generally that the mutual product of any two numbers is not altered by an interchange of the factors . To multiply one number by another is , in effect , to repeat each unit of the multiplicand as ...
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Elements of Arithmetic and Algebra: For the Use of the Royal Military College William Scott, MD Попередній перегляд недоступний - 2016 |
Загальні терміни та фрази
addition algebraic annexed arithmetical Article calculation coefficient column common denominator compound number consequently continued fraction convergents corresponding cube root decimal figures decimal fraction decimal point degree denoted difference divided division divisor dwts example exponent extract follows formula fractional expression geometrical progression given number greater greatest common measure hundred improper fraction integer last figure least common multiple less letters logarithms manner minuend mixed number monomial multiplicand multiplier necessary negative nth root number expressed obtained orders of units partial dividend partial products polynomial positive preceding prime factors prime number proportion proposed equation quotient figure radical ratio reduced relative value remainder repetitions required to find result rule second term significant figures simple units square root substituted subtraction subtrahend taken tens third term thousandths unity unknown quantity vulgar fraction Whence whole number
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