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" Given the first term, number of terms, and the sum of the series, to find the last term. "
A system of practical arithmetic, comprehending numerous rules and examples ... - Página 93
por Samuel YOUNG (of Manchester.) - 1833
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A New, Copious and Complete System of Arithmetic: For the Use of Schools and ...

James Maginness - 1821 - 378 páginas
...formula 14. 18 — i^j 18-4-—— 3— — =18+V=26. Ans. 3 — 1 PROBLEM 15. Given, the ratio, tlie number of terms, and the sum of the series, to find the first term. If the ratio be 3, the number of terms 3, and the sum of the series 26; required, the first...
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A New and Complete System of Arithmetick: Composed for the Use of the ...

Nicolas Pike - 1822 - 562 páginas
...the progression. The rule is merely a contraction of this process. PROBLEM IX. Given the first term, number of terms, and the sum of the series, to find the last term. RULE. Divide twice the sum by (ht)' number of terms ; from the quotient take the .first...
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The National Arithmetic, on the Inductive System: Combining the Analytic and ...

Benjamin Greenleaf - 1839 - 356 páginas
...the sum of the series 528. What is the common difference ? Ans. 2. PROBLEM vI. Given the first term, number of terms, and the sum of the series, to find the last term. RULE. Divide twice the sum by the number of terms, from the quotient take the first term,...
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The National Arithmetic ...: Combining the Analytic and Synthetic Methods ...

Benjamin Greenleaf - 1841 - 334 páginas
...the sum of the series 538. What is the common difference ? Ans. 2. PROBLEM vL Given the first term, number of terms, and the sum of the series, to find the last term. RULE. Divide twice the sum by the number of terms, from the quotient take thefirst term,...
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A Treatise of Arithmetic: Designed for the Use of the Elementary Schools ...

1843 - 142 páginas
...travelled, and the distance of the cities ? PROBLEM III. Given the common difference, number of terms, and sum of the series, to find the rest. RULE. Divide...will be the greatest and least terms respectively. 9. A person discharged a debt of £210, 12s. in a year, by paying every week 3s. more than he did the...
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Key to the Progressive Practical Arithmetic, Including Analysis of the ...

Horatio Nelson Robinson - 1861 - 196 páginas
...(numb. ofpaym'ts)=No. of terms; 1.07=ratio; and $3000=sum of the series. That is, we have the ratio, the number of terms, and the sum of the series, to find the first term. $3000 x (1.07— 1=).0 $521.674 (1st installment) + $210 (int. on $3000 for 1 yr.) =$731.674,...
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