The solutions of the questions in the principles and practice of arithmetic1856 |
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... examples comprising nothing but what is common to every other example of the same kind , to attain in Arithmetic the kind of evidence which is relied upon in Geometry , or in any other demonstrative science . A Second Appendix of ...
... examples comprising nothing but what is common to every other example of the same kind , to attain in Arithmetic the kind of evidence which is relied upon in Geometry , or in any other demonstrative science . A Second Appendix of ...
Strana
... EXAMPLES , adapted to the " Elementary Course of Mathematics . " With an Appendix , containing the Questions proposed during the first Three Days of the Senate - House Examinations in the Years 1848 , 1849 . 1850 , and 1851. Second ...
... EXAMPLES , adapted to the " Elementary Course of Mathematics . " With an Appendix , containing the Questions proposed during the first Three Days of the Senate - House Examinations in the Years 1848 , 1849 . 1850 , and 1851. Second ...
Strana 4
... examples ,. ( 17 ) 254037 ( 18 ) 4785328 7802 9570656 2980 2032296 3 2286333 1 3 508074 757030260 382826240 33497296 373 35129056 ' ( 19 ) 246913578 , 493827156 , 74074073 4 , 987654312 , ( 20 ) 47691 9 429219 3 1287657 716281 370370367 ...
... examples ,. ( 17 ) 254037 ( 18 ) 4785328 7802 9570656 2980 2032296 3 2286333 1 3 508074 757030260 382826240 33497296 373 35129056 ' ( 19 ) 246913578 , 493827156 , 74074073 4 , 987654312 , ( 20 ) 47691 9 429219 3 1287657 716281 370370367 ...
Strana 5
John Hind. 1 6 The Proofs of the next two examples , are. 480765 12 5769180 8 4615344 0 ( 21 ) 480765 46634205 4 7 28 25 8241763 1 1 90659393 1 1 997253 32 3 16483526 1013736849 35 29 315 140 56 70 1015 700 4 3 13 3045 15 4060 65 43645 13 ...
John Hind. 1 6 The Proofs of the next two examples , are. 480765 12 5769180 8 4615344 0 ( 21 ) 480765 46634205 4 7 28 25 8241763 1 1 90659393 1 1 997253 32 3 16483526 1013736849 35 29 315 140 56 70 1015 700 4 3 13 3045 15 4060 65 43645 13 ...
Strana 6
John Hind. 6 The Proofs of the next two examples , are obtained solely by adding together the final remainders and partial subtrahends , as in Article ( 15 ) of the Appendix . ( 12 ) 23 ) 14 4 1 5 7 2 4 6 ( 6 2 6 7 7 0 6 , 138 61 46 155 ...
John Hind. 6 The Proofs of the next two examples , are obtained solely by adding together the final remainders and partial subtrahends , as in Article ( 15 ) of the Appendix . ( 12 ) 23 ) 14 4 1 5 7 2 4 6 ( 6 2 6 7 7 0 6 , 138 61 46 155 ...
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The Solutions of the Questions in the Principles and Practice of Arithmetic John Hind (M.A.) Úplné zobrazenie - 1856 |
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ALFRED GATTY amount of 100 Appendix area of field BOOK bush Cambridge cent Church of England circle circular sector cloth CONIC SECTION containing cube root cubic inches decimal required discount dwts English Notes Fcap Fellow and Tutor fraction required Furneux Pelham gallons Gothick Grammar School greatest common measure GREEK Head Master hundred Illustrations income JAMES TATE King Edward's School late Fellow LATIN length Manual MISCELLANEOUS QUESTIONS morocco nearly number required places of decimals price 48 prime cost PSALMS quotient reap remainder required fraction required number required stock required sum retail price Second Edition semi-sum sewed Sidney Sussex College solid content solid feet solid ft square links square root square yards sum due sum required tons Trinity College Verse vols volume VULGAR FRACTIONS W. F. HOOK whence
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