(a) Determine the number of terms, n, if 3+3^2+3^3+..........+3^n= 9840.

  1. (a) Determine the number of terms, n, if 3+3^2+3^3+..........+3^n= 9840.(b) Three numbers, a, b and c form a geometric series so
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  2. An arithmetic sequence is represented by the number of squares in each term. Determine the common difference of the arithmetic
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  3. Determine the number of terms required to approximate the sum of the series from n=1 to infinity of ((-1)^(n+1))/(2n^3 - 1) with
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  4. The 5th and 10th terms of an arithmetic progression are 18 and -2 respectively.(a) Find the common difference and the first
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  5. THE FIRST AND LAST TERMS OF AN ARITHMETIC SERIES IS 5 AND 61 RESPECTIVELY WHILE THE SUM OF ALL THE TERMS IS 957. DETERMINE THE
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  6. 1) Determine the value of r (put this number in the first blank) and then determine the value of the 10th term of the geometric
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  8. Determine the number of terms in the expression 14m - 16.
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  9. Show full steps:1a) Determine the formula for the nth term for 7,12,17... b) Determine the value of the 19th term,t19. 2)
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  10. Determine the number of terms in the following arithmetic sequence 315,304,293,..... ,18.
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