Chamberlain's Arithmetick being a plain and easie explanation of the most useful and necessary art of arithmetick in whole numbers and fractions, that the meanest capacity may obtain the knowledge thereof in a very short time : whereunto are added many rules and tables of interest, rebate, purchases, gaging of cask, and extraction of the square and cube roots / composed by Robert Chamberlain, accomptant and practitioner in the mathematicks.

About this Item

Title
Chamberlain's Arithmetick being a plain and easie explanation of the most useful and necessary art of arithmetick in whole numbers and fractions, that the meanest capacity may obtain the knowledge thereof in a very short time : whereunto are added many rules and tables of interest, rebate, purchases, gaging of cask, and extraction of the square and cube roots / composed by Robert Chamberlain, accomptant and practitioner in the mathematicks.
Author
Chamberlain, Robert, fl. 1678-1679.
Publication
London :: Printed for John Clark ...,
1679.
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Subject terms
Mathematics -- Early works to 1800.
Link to this Item
http://name.umdl.umich.edu/A31565.0001.001
Cite this Item
"Chamberlain's Arithmetick being a plain and easie explanation of the most useful and necessary art of arithmetick in whole numbers and fractions, that the meanest capacity may obtain the knowledge thereof in a very short time : whereunto are added many rules and tables of interest, rebate, purchases, gaging of cask, and extraction of the square and cube roots / composed by Robert Chamberlain, accomptant and practitioner in the mathematicks." In the digital collection Early English Books Online. https://name.umdl.umich.edu/A31565.0001.001. University of Michigan Library Digital Collections. Accessed May 24, 2025.

Pages

Page 293

Example.

In the foregoing Example where 300 l. is to be paid at 3 Months, 300 l. more at 6 Months, and 300 l. more at 9 Months, it is found out by the said Operation that 6 Months is the exact time for payment of the whole Sum of 900 l. To prove this, there was 300 l. to be paid at 3 Months, but is not paid unto 6 Months, which is 3 Months longer, and the Interest of 300l. for 3 Months at 6 l. per Cent. is 4 l. 10 s.

The 300 l. paid at 6 Months is the time equated or found out.

The other 300 l. to be paid at 9 Months is to be now paid at 6 Months, which is 3 Months before his time of Payment, the Interest whereof for 3 Months is 4 l. 10 s. as before, therefore 6 Months is the exact time for payment of the whole Sum of 900 l.

A Merchant oweth 750 l. to be paid at 4 several payments; 200 l. at 4 Months; 250 l. more at 8 Months, 150 l. more to be paid at 10 Months, and 150 l. more at 12 Months. I require to know what time the whole 750 l. ought to be paid in,

Page 294

that neither Debtor nor Creditor may be losers?

l.l.
200 multiplied by 4 Months is800
250 multiplied by 8 Months is2000
150 multiplied by 10 Months is1500
150 multiplied by 12 Months is1800
 6100

〈 math 〉〈 math 〉

The several Sums of payment being multiplied by their respective time, the Sum of their Products is 6100, which divided by 750, the Quotient gives eight Months and 2/15 for the time of payment altogether.

There is owing to a Merchant 480 l. to be paid 120 l. ready mony, 120 l. at four Months, 120 l. more at eight Months, and 120 l. more at 12 Months. I demand the exact time for payment of the whole Sum 480 l. so that neither Debtor nor

Page 295

Creditor may have any advantage nor be damnified.

l.l.
120 multiplied by 0 Months is000
120 multiplied by 4 Months is480
120 multiplied by 8 Months is960
120 multiplied by 12 Months is1440
 2880

〈 math 〉〈 math 〉

The several Products added together make 2880, which divided by the whole Sum 480 l. the Quotient giveth 6 Months, as was required.

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