A Complete System of Practical Arithmetic, with Various Branches in the Mathematics |
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Page 2
... principal or fundamental rules for the operation , viz . 1. Numeration , or Notation ; 2. Addition ; 3. Subtraction ; 4 Mul- tiplication ; and 5. Divifion . SECT . I. NUMERATION . * to write EACHETH to read or exprefs the true value of ...
... principal or fundamental rules for the operation , viz . 1. Numeration , or Notation ; 2. Addition ; 3. Subtraction ; 4 Mul- tiplication ; and 5. Divifion . SECT . I. NUMERATION . * to write EACHETH to read or exprefs the true value of ...
Page 9
... principal members belonging to this rule , viz . 1. The multiplicand , or number to be multiplied . 2. The multiplier , or number by which the multiplicand is multi- plied . 3. The product , or number produced in multiplying . Note ...
... principal members belonging to this rule , viz . 1. The multiplicand , or number to be multiplied . 2. The multiplier , or number by which the multiplicand is multi- plied . 3. The product , or number produced in multiplying . Note ...
Page 74
... principal , gain 57. interest in 12 months , what will 407. gain in the fame time ? £ . 100 £ . £ • 5 :: 49 5 Anfwer 1100 ) 2/00 £ .2 E. 29 . " E. 33. A certain tower projected upon level ground 74 RULE OF THREE DIRECT ,
... principal , gain 57. interest in 12 months , what will 407. gain in the fame time ? £ . 100 £ . £ • 5 :: 49 5 Anfwer 1100 ) 2/00 £ .2 E. 29 . " E. 33. A certain tower projected upon level ground 74 RULE OF THREE DIRECT ,
Page 89
... principal cause of gain , lofs , or action , & c . be put in the first place . 2. Let that which denotes time , diftance of place , & c . be in the fecond place , and the remaining one in the third place . 3. Place the other two terms ...
... principal cause of gain , lofs , or action , & c . be put in the first place . 2. Let that which denotes time , diftance of place , & c . be in the fecond place , and the remaining one in the third place . 3. Place the other two terms ...
Page 90
... principal and intereft 1257. 8s . I demand at what rate per cent . per annum he received ? £ . 125 120 £ .5 • S. 8 85.108s . Intereft . ៩៦ · 120 100 120 9 1080 m . 9 12 5 . 108 108 100 10800 12 1080 ) 12960 | 0 120s . = 61 . Anf . 108 ...
... principal and intereft 1257. 8s . I demand at what rate per cent . per annum he received ? £ . 125 120 £ .5 • S. 8 85.108s . Intereft . ៩៦ · 120 100 120 9 1080 m . 9 12 5 . 108 108 100 10800 12 1080 ) 12960 | 0 120s . = 61 . Anf . 108 ...
Other editions - View all
Complete System of Practical Arithmetic: With Various Branches in the ... William Taylor No preview available - 2016 |
A Complete System of Practical Arithmetic; With Various Branches in the ... WILLIAM. TAYLOR No preview available - 2018 |
A Complete System of Practical Arithmetic, With Various Branches in the ... William Taylor No preview available - 2018 |
Common terms and phrases
againſt alfo amount Anfwer annuity annum arch bafe barrels baſe becauſe breadth bufhels circle coft common crown cube cube root cyphers decimal denominator diameter difference diſtance divide dividend divifion divifor dominical letter drams earth eclipfe ecliptic equal EXAMPLE factor faid fame farthings fecond feet feven fhall fhew fhillings fide fign figure firft firſt folidity fome fquare root fraction fruftum ftars fterling fubtract fuch fun's fuperficial furface gallons given number given quantity globe greateſt grofs half hogfhead inches intereft interfection Julian Period laft laſt latitude leffer lefs length meaſure meridian miles moidores moon muft Multiply muſt number of days number of terms ounces pence perfons perpendicular pounds prefent worth PROB Queft queſtion quotient Reduce remainder rifing RULE ſquare Suppofe thefe theſe thofe thoſe uſe VULGAR FRACTIONS weight whofe whole number whoſe yards ΙΟ
Popular passages
Page 178 - To reduce a mixed number to an improper fraction. RULE. Multiply the whole number by the denominator of the fraction, and to the product add the numerator for a new numerator, and place it over the denominator.
Page 286 - The circumference of every circle is supposed to be divided into 360 equal parts, called degrees ; each degree into 60 equal parts, called minutes ; and each minute into 60 equal parts, called seconds.
Page 136 - Find the value of that commodity whose quantity is given ; then find what quantity of the other, at the rate proposed, you may have for the same money.
Page 82 - If the quantities of matter, in any two or more bodies put in motion, be equal, the forces wherewith they are moved will be in proportion to their velocities. 2. If the velocities of these bodies be equal, their forces will be directly as the quantities of matter contained in them.
Page 94 - If a footman travel 240 miles in 12 days, when the days are 12 hours long; how many days will he require to travel 720 miles, wh-jn the days are 16 hours long?
Page 178 - To reduce an improper fraction to its equivalent whole or mixed number. RULE. Divide the numerator by the denominator...
Page 178 - RULE. Multiply all the numerators together for a new numerator, and all the denominators for a new denominator: then reduce the new fraction to its lowest terms.
Page 180 - ... multiply each numerator by all the denominators, except its own, for a new numerator, and under it write the common denominator.
Page 136 - When one has goods at a certain price ready money, but in barter advances it to something more, say, As the ready money price of the one ; is to its bartering price ; ; so is the ready money price of the other to its bartering, price: then the quantity of the latter commodity may be found, cither from the ready money or bartering price.