find term in series


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What would be the next three terms in order of the geometric series?2,..
What would be the next three terms in order of the geometric series? 2, 8, 32, 128, . . . . => 512, 2048, and 6144 or 8192, 2048, and 512 or 512, 2048, and 8192 or 512, 8192, and 2048..
Find the sum of n terms of the geometric series 1 + 6 + 36 + 216 + ....
Find the sum of n terms of the geometric series 1 + 6 + 36 + 216 + ... . => 1 5 (6 n - 1) or 1 6 (6 n + 1) or 6(6 n - 1) or (6 n + 1)..
Find the sum to n terms of the geometric series.1 + 10 + 100 + 1000 +..
Find the sum to n terms of the geometric series. 1 + 10 + 100 + 1000 + ... => 1 9 (1 - 10 n ) or n 2 [ 2 + ( n - 1 ) 9 ] or 10 n - 1 or 1 9 (10 n - 1)..
Find the sum of 10 terms of the geometric series.a + 6a2 + 36a3 + ...
Find the sum of 10 terms of the geometric series. a + 6 a 2 + 36 a 3 + ... => a [ 1 - ( 6 a ) 9 ] ( 1 - 6 a ) or n 2 [2 a + 9(6 a 2 - a )] or a (6 a ) 9 or a [ 1 - ( 6 a ) 1 0 ] ( 1 - 6 a )..
Sum to n terms of a geometric series is (3n - 1). Find the 22nd term.
Sum to n terms of a geometric series is (3 n - 1). Find the 22 nd term. => 3 2 2 3 2 1 or 2(3 21 ) or 3 22 - 1 or 3(3 21 )..
Sum to n terms of a geometric series is (7n - 1). Find the 15th term.
Sum to n terms of a geometric series is (7 n - 1). Find the 15 th term. => 7 15 - 1 or 7 1 5 7 1 4 or 6(7 14 ) or 7(7 14 )..
Find the sum of an infinite geometric series whose first term is 18 an..
Find the sum of an infinite geometric series whose first term is 1 8 and common ratio is 1 8 . => 1 7 or 7 or 7 64 or 1 9..
The sum of n terms of the series 6 + 18 + 30 + 42 + . . . . . . is 86..
The sum of n terms of the series 6 + 18 + 30 + 42 + . . . . . . is 864. Find the value of n . => 12 or 15 or 14 or 10..
The sum of n terms of the series 3 + 9 + 15 + 21 + . . . . . . is 867...
The sum of n terms of the series 3 + 9 + 15 + 21 + . . . . . . is 867. Find the value of n . => 17 or 18 or 15 or 20..
Average Power Associated with LCR Circuit in Series
>Total work done or energy spent in maintaining current over one full cycle. The second term is zero over complete cycle i.e., Therefore, The quantity cos q is called the power factor of the AC circuit and we kn..
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