Arithmetical Institutions: Containing a Compleat System of Arithmetic, Natural, Logarithmical, and Algebraical in All Their Branches ...B.Motte and C.Bathurst, 1735 - 380 σελίδες |
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Σελίδα 8
... Pence lefs 2 Pence make 4 Pence . But 6s . + 2 d . will neither make 8s . nor 8 d . Nor will 6s . 2 d . make 45. or 4d . but both muft remain as they are , fo long as they continue in different Denominations . - COROL- COROLLARY III ...
... Pence lefs 2 Pence make 4 Pence . But 6s . + 2 d . will neither make 8s . nor 8 d . Nor will 6s . 2 d . make 45. or 4d . but both muft remain as they are , fo long as they continue in different Denominations . - COROL- COROLLARY III ...
Σελίδα 19
... Pence Column , faying , 1 + 7 = 8 ; 8 from 5 I cannot but 8 from 12 + 5 = 17 leaves 9d ; then , for the 12d 1s . I added to the upper Fi- 179. 19. 09. 03 gure in the Pence Column , add 1S . to the lower Figure in Shillings Column ...
... Pence Column , faying , 1 + 7 = 8 ; 8 from 5 I cannot but 8 from 12 + 5 = 17 leaves 9d ; then , for the 12d 1s . I added to the upper Fi- 179. 19. 09. 03 gure in the Pence Column , add 1S . to the lower Figure in Shillings Column ...
Σελίδα 20
... Pence Column Farthings Column = • 02. 07 = ΟΙ 02 • Proof 442. OI . 08. 02 PROBLEM VI . Proof 18610.889 316. To prove Subtraction , i . e . to know whether rhe Remainder found be the true Remainder fought or not . Effection . Add ...
... Pence Column Farthings Column = • 02. 07 = ΟΙ 02 • Proof 442. OI . 08. 02 PROBLEM VI . Proof 18610.889 316. To prove Subtraction , i . e . to know whether rhe Remainder found be the true Remainder fought or not . Effection . Add ...
Σελίδα 32
... Pence , and those Pence into Farthings . 1 . 369 Multiply by 20 the Shillings in 1l . Sterling ( In . 292. ) . 7380 = the Shillings in 369 7 . Multiply by 12 the Pence in one Shilling . 14760 7380 88560 the Pence in 3691 . Multiply by 4 ...
... Pence , and those Pence into Farthings . 1 . 369 Multiply by 20 the Shillings in 1l . Sterling ( In . 292. ) . 7380 = the Shillings in 369 7 . Multiply by 12 the Pence in one Shilling . 14760 7380 88560 the Pence in 3691 . Multiply by 4 ...
Σελίδα 33
... Pence in one Pound . X980 the Farthings in 11 . 1476 2214 738 3321 88560 the Pence in 3697. as before . 354240 = the Farth . in 3691 . 1. S. d . grs . Example 2 . Reduce 835. 13 . 11. 03 into Farthings ( In . 292. ) X20 16700 Shillings ...
... Pence in one Pound . X980 the Farthings in 11 . 1476 2214 738 3321 88560 the Pence in 3697. as before . 354240 = the Farth . in 3691 . 1. S. d . grs . Example 2 . Reduce 835. 13 . 11. 03 into Farthings ( In . 292. ) X20 16700 Shillings ...
Άλλες εκδόσεις - Προβολή όλων
Arithmetical Institutions: Containing a Compleat System of Arithmetic ... John Kirkby Πλήρης προβολή - 1735 |
Arithmetical Institutions: Containing a Compleat System of Arithmetic ... John Kirkby Δεν υπάρχει διαθέσιμη προεπισκόπηση - 2018 |
Arithmetical Institutions. Containing a Compleat System of Arithmetic ... John Kirkby Δεν υπάρχει διαθέσιμη προεπισκόπηση - 2018 |
Συχνά εμφανιζόμενοι όροι και φράσεις
Abfolute Number affumed alfo Anfwer becauſe Biquadrate Common Difference confequently confift COROLLARY Cube Cubic Equation Cyphers Defective DEFINITION Demonftration Dimenfions divided Dividend Divifion Divifor Effection equal Example Exponent expreffed faid fame Denomination fecond Pyramidal fecond Term fhall fignified firft Term firſt fome Number fourth Fraction fubftituting fubtract fuch Geometrical Proportion given Equation given Number greater greatest Common Meaſure Homologous Power impoffible Integer laft Term laſt leaft leffer lefs Logarithm Monome multiplied muſt Number of Terms Number of Things PARTITION Pence Permutations Place poffible Pofitive Root Polynome Pounds PROBLEM Product Progreffion proper Fraction propos'd Pyramidal Triangular Quadratic Equation Queſtion Quinaries Quotient raiſed Ratio Refolvend refpect Remainder SCHOLIUM Senaries Series Shillings Sign Square Root Suppofe Ternaries thefe Theo Theorem theſe thofe thoſe Trigon Troy Weight Uncia Unity Vulgar Fraction Whence whofe Root whoſe Yards
Δημοφιλή αποσπάσματα
Σελίδα 16 - Multiply all the numerators together for a new numerator, and all the denominators together for a new denominator.
Σελίδα 17 - ... by dividing the numerator of the dividend by the numerator of the divisor, and the denominator of the dividend by the denominator of the divisor.
Σελίδα 17 - Multiplication. 2, Multiply the Numerator of the Dividend into the Denominator of the...
Σελίδα 35 - Quantity will not admit of a Divifor of two Dimenfions. The fame Method may be extended to the Invention of Divifors of more Dimenfions, by feeking in the aforefaid...
Σελίδα 38 - Divifor of the Terms in which that Letter is found, and of the remaining Terms in which it is not found ; for that Divifor will divide the ivhole. And if there is no fuch common Divifor, there will be no Divifor of the whole. For Example, if there be propofed the Quantity д-+ — Зал...
Σελίδα 36 - ... not, and alfo of all the Terms in which fome other of the Letters is not ; as alfo of all the Terms in which a third, fourth, and fifth Letter is not, if there are fo many...
Σελίδα 68 - Man playing at hazard won at the first throw as much money as he had in his pocket ; at the second throw he won 5 shillings more than the square root of what he then had ; at the third throw he won the square of all he then had ; and then he had ill 2. 16«.
Σελίδα 68 - Arithmetic, write them orderly under one another, with the signs of proportion ; then add the Logarithms of the second and third terms together, and from their sum subtract the Logarithm of the first term, and the remainder will be the Logarithm of the fourth term, or Answer.
Σελίδα 14 - RULE 1. 2. Multiply each numerator into all the denominators except its own, for a new numerator ; and all the denominators...
Σελίδα 32 - Ternary or three of them, each £)uatetrary, &c. and you will alfa hau: all the compounded Divifors. As, if all the Divifors of the Number 60 are required, divide it by 2, and the Quotient 30 by 2, and the Quotient 15 by 3, and there will remain the indivifible Quotient 5. Therefore the prime Divifors are i, 2, 2, 3, 5 ; thofe...