The First Part of the United States Arithmetic: Designed for Schools |
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Page 1
... rules being those in common use in stores and counting houses . 3. The sums are , for the most part , based upon actual facts , and not on mere fictitious transactions . 4. The rules are all followed with a neat and clear eluci- dation ...
... rules being those in common use in stores and counting houses . 3. The sums are , for the most part , based upon actual facts , and not on mere fictitious transactions . 4. The rules are all followed with a neat and clear eluci- dation ...
Page 2
... Rules and processes , which were formerly considered exceedingly valuable , if not indispensable , by Dilworth , Bonnycastle , and Pike , and which have disappeared from some more modern Arithmetics , are here again very properly ...
... Rules and processes , which were formerly considered exceedingly valuable , if not indispensable , by Dilworth , Bonnycastle , and Pike , and which have disappeared from some more modern Arithmetics , are here again very properly ...
Page 5
... rule has been followed by a de- monstration or elucidation , in which are set forth , as clearly as possible , the reasons why the operations are to be performed according to the rule , and the principles on which the rule is founded ...
... rule has been followed by a de- monstration or elucidation , in which are set forth , as clearly as possible , the reasons why the operations are to be performed according to the rule , and the principles on which the rule is founded ...
Page 6
... rule , and questions are appended by which the learner may examine and teach himself . Philadelphia , March , 1845 . A KEY to this work , designed for the use of teachers , has been published . CONTENTS . Arithmetic - Definitions ...
... rule , and questions are appended by which the learner may examine and teach himself . Philadelphia , March , 1845 . A KEY to this work , designed for the use of teachers , has been published . CONTENTS . Arithmetic - Definitions ...
Page 9
... . Q What is meant by quantity ? A. Every thing which is susceptible of increase or de- crease ; as extent , duration , weight , & c . 9 Q. What are the fundamental rules of arithmetic ? A. Arithmetic-Definitions PAGE.
... . Q What is meant by quantity ? A. Every thing which is susceptible of increase or de- crease ; as extent , duration , weight , & c . 9 Q. What are the fundamental rules of arithmetic ? A. Arithmetic-Definitions PAGE.
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The First Part of the United States Arithmetic: Designed for Schools William Vogdes No preview available - 2016 |
Common terms and phrases
1dwt 1hhd 2fur 3hhd 4dwts 4fur 5fur 6fur 7fur APOTHECARIES avoirdupois weight bales barrels of flour bushels cents ciphers composite number cords cost difference divided by 9 dividend division divisor dollars dozen drachms dry measure ells equal excess of 9s excess of nines four furlongs gallons given numbers grains greater Grenada higher denomination hogsheads hundred inches integers less number merchant bought method of proof millions mills MISCELLANEOUS EXERCISES multiplicand multiplier number of examples Odwt Ofur Ohhd ounces paid pair Pennsylvania pennyweight perches PETER HAINES Philadelphia pints Port wine pounds prime factors prime number quantity quarts quotient quotient figure Repeat the table roods RULE sold solid feet square miles square rod square yards subtraction sugar tens Thousand 321 tons troy weight United States Arithmetic Vogdes weight whole number
Popular passages
Page 49 - Multiply the last remainder by the preceding divisor, or last but one, and to the product add the preceding remainder ; multiply this sum by the next preceding divisor, and to the product add the next preceding remainder ; and so on, till you have gone backward through all the divisors and remainders to the first.
Page 17 - ... any number divided by 9, will leave the same remainder as the sum of its figures, or digits, divided by 9, which may be thus demonstrated.
Page 89 - Proceed in this way through all the denominations to the highest, and the quotient last found, together with the several remainders, if any, will give the value sought.
Page 36 - The reason of this method is obvious ; for any number multiplied by the component parts of another, must give the same product as if it were multiplied by that number...
Page 47 - ... and it is evident, that as often as the whole divisor is contained in the whole dividend, so often must any part of the former be contained in a like part of the latter. * This follows from the second contraction in Multiplication...
Page 14 - Los números cardinales 0: zero 1: one 2: two 3: three 4: four 5: five 6: six 7: seven 8: eight 9: nine 10: ten 11: eleven 12: twelve 13: thirteen 14: fourteen 15: fifteen 16: sixteen 17: seventeen 18: eighteen 19: nineteen 20: twenty 21: twenty-one 22: twenty-two...
Page 57 - Troy Weight. 24 grains (gr.) — 1 pennyweight (dwt). 20 pennyweights — 1 ounce (oz.) 12 ounces — 1 pound (Ib.).
Page 31 - Place the least number under the greatest, so that units may stand under units, tens under tens, &c. .and draw a line under them. 2. Begin at the right hand, and take each figure in the lower line from the figure above it, and set down the remainder.
Page 24 - Subtract the subtrahend from the dividend, and to the remainder bring down the next period for a new dividend, with which proceed as before ; and so on, till the whole is finished.
Page 44 - When the divisor is large, the pupil will find assistance in determining the quotient figure, by finding how many times the first figure of the divisor is contained in the first figure, or if necessary, the first two figures of the dividend.