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 April 29, 2025.

Pages

Example.

It is required to know what part of a pound 7/9 of a farthing is?

To reduce this, you must make it a Com∣pound Fraction, by considering that 1 far∣thing is ¼ of a penny, a penny is the 1/12 of a shilling, and a shilling the 1/20 of a pound, therefore 7/9 of a farthing is 7/9 of ¼ of 1/12 of 1/20, which by the 6th hereof, having already made a Compound Fraction of it, you may bring it to 7/8640 of a pound as was re∣quired.

Page 177

To reduce Fractions of a greater Deno∣mination into a lesser; you must multiply the given Numerator by the parts contain∣ed in the several denominations between the denomination your Fraction is of, and the denomination you would reduce it to, then place the Product over your given De∣nominator.

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