find term of in series


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Find the sum of the first 6 terms of the geometric series.2, 14, 72, 7..
Find the sum of the first 6 terms of the geometric series. 2 , 1 4 , 7 2 , 7 1 4 , ...... => 2 ( 7 ) 5 or ( 1 4 ) 5 or 57 2 ( 7 + 1) or 57 2 ( 7 - 1)..
What is the sum of the geometric series 9 - 1 + 9 - 5 + 9 - 9 + ... ..
What is the sum of the geometric series 9 - 1 + 9 - 5 + 9 - 9 + ... to 13 terms? => ( 1 8 )(1 - 1 9 5 2 ) or ( 729 6560 )(1 - 1 9 5 2 ) or 9 - 1 [ ( 9 - 4 ) 1 3 ] or 9 - 1 [ ( 9 - 4 ) 1 2 ]..
To find the sum of a number of terms in Arithmetical Progression:
Let a=first term, d = common difference, l=t n =last term, s = required sum. Then, Writing the series in the reverse order, Adding together the two series, ..
Find the common ratio of the geometric series whose sum of first 34 te..
Find the common ratio of the geometric series whose sum of first 34 terms, S 34 = 6 3 4 - 1 5 . => 34 or 6 or 5 or 1..
The sum of an infinite geometric series is 252 and the common ratio is..
The sum of an infinite geometric series is 252 and the common ratio is 1 7 . Find the first term. => 288 or 216 or 7 or 36..
Write down the first four terms in the binomial series for 4-x.
Write down the first four terms in the binomial series for 4 - x . => II or I or III or IV or V..
In a geometric series, r = - 1 and S33 = 33. What is the first term?
In a geometric series, r = - 1 and S 33 = 33. What is the first term? => 33 or 0 or - 33 or 1089..
In a geometric series r = - 1 and S53 = 28. What is the first term?
In a geometric series r = - 1 and S 53 = 28. What is the first term? => 28 or - 28 or 0 or 1484..
Write down the first four terms of the binomial series for 1-x.
Write down the first four terms of the binomial series for 1 - x . => 1 - x + x 2 - x 3 + ... or 1 - x 2 - x 2 8 - x 3 1 6 - ... or 1 - 2 x + 8 x 2 - 16 x 3 + ... or 1 + x + x 2 + x 3 + ... or 1 - x 2 + x 2 8 - x 3 1 6 + .....
Find the sum of the first 11 terms, S11, of the geometric series a + 7..
Find the sum of the first 11 terms, S 11 , of the geometric series a + 7 a 2 + 49 a 3 + . . . => a ( 1 - ( 7 a ) 1 1 ) ( 1 - 7 a ) or a ( 1 - ( 7 a ) 1 0 ) ( 1 + 7 a ) or a ( 1 - ( 7 a ) 1 0 ) ( 1 - 7 a ) or a ( 1 - ( 7 a ) 1 1 ) ( 1 +..
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