 | Roswell Chamberlain Smith - 1830 - 286 σελίδες
...how many had he ? A. 8. GEOMETRICAL PROGRESSION. TT ÍiX3£2£IX. Any rank or series of пmпЬецs, increasing by a constant multiplier, or decreasing by a constant divisor, is called Geometrical Progres sinn. ,ny t 1. Thefirst term. 2. The last term. 3. The number of terms. 4. The sum of all the... | |
 | Daniel Adams - 1830 - 294 σελίδες
...-jhow do you find the sum of all the terms ? PROGRESSION. IT 113. Any series of numbers, continually increasing by a constant multiplier, or decreasing by a constant divisor, is called a Geometrical Progression. Thus, 1, 2, 4, 8, 16, &c. is an increasing geometrical series, and 8, 4,... | |
 | Daniel Adams - 1830 - 268 σελίδες
...find the sum of all the terms ? GEOMETRICAL PROGRESSION. T 113. Any series of numbers, continually increasing by a constant multiplier, or decreasing; by a constant divisor, is called a Geometrical Progression. 'Thus, 1, 2, 4, 8, 16, &c. » an increasing geometrical series, and 6, 4,... | |
 | Roswell Chamberlain Smith - 1831 - 286 σελίδες
...increase of the family having been 1 in, every 4 yeara ; how шаиу had he ? A. 8.' GEOMETRICAL . Any rank or series of numbers, increasing by a constant....decreasing by a constant divisor, is called Geometrical /'/-«¿те* «OTJ. Thus, 3, 0, 27, 81, &c., i? an increasiiic semnptrir.al series ; And 81, 27, 9,... | |
 | Roswell Chamberlain Smith - 1831 - 288 σελίδες
...family having been! in every 4 yean ; how many had lie ? M. 8. GSOIWCETRICAI, PROGRESSION1. IT L2CXXXX, Any rank or series of numbers, increasing by a constant...multiplier, or decreasing by a constant divisor, is called Get* met Heal Progw n'or;. Thus, 3, D, 27, 81, &c., is an iitr-rearing geometrical seria f And 8J,... | |
 | Daniel Adams - 1831 - 276 σελίδες
...find the sum of all the terms ? GEOMETRICAL PROGRESSION. IF 113. Any series of numbers, continually increasing by a constant multiplier, or decreasing by a constant divisor, is tailed a Geometrical Progression. Thus, 1, 2, 4, 8, 16, &c. B an increasing geometrical series, and... | |
 | Daniel Adams - 1833 - 268 σελίδες
...find the sum of all the terms ? GEOMETRICAL PROGRESSION. ^ 113. Any series of numbers, continually increasing by a constant multiplier, or decreasing by a constant divisor, is called a Geometrical Progression. Thus, 1, 2, 4, 8, 16, £c. is an increasing geometrical series, and 8, 4,... | |
 | Daniel Adams - 1838 - 282 σελίδες
...find the sum of all the terms ? GEOMETRICAL PROGRESSION1. ff 113. Any series of numbers, continually increasing by a constant multiplier, or decreasing by a constant divisor, is called a Geometrical Progression. Thus, 1, 2, 4, 8, 16, &c. is an increasing geometrical series, and 8, 4,... | |
 | Roswell Chamberlain Smith - 1839 - 308 σελίδες
...family having been 1 ш »very 4 years ; hiw many had he ! Л. 8. GEOMETRICAL PROGRESSION. V bXXXIX. Any rank or series of numbers, increasing by a constant...called Geometrical Progression. Thus, 3, 9, 27, 81, &<ц is an increasing geometrical »erics; And 81, 27, 9, 3, &C., is a decreasing geometrical series.... | |
 | Nathan Daboll - 1839 - 220 σελίδες
...difference? the number of terms? 10. Having the first term, last term, GEOMETRICAL PROGRESSION, Is any rank or series of numbers, increasing by a constant multiplier, or decreasing by a constant divisor ; and this multiplier or divisor is called the ratio of the progression. f 1, 2, 4, 8, 16, &c., is... | |
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Progression, any three of them being given, the othrr two may be found, viz. 1. The first term. 2. The last term. 3. The number of terms. 4. The sum of all the terms. 
