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Please HELP!!! What is the sum of the geometric series - asip

Please HELP!!! What is the sum of the geometric series - asip-example-1
User Gile
by
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2 Answers

2 votes

Answer:

259

Explanation:

We have the next sum


\sum_(i=1)^(4)6^( i-1)

Each term of the sum is


\sum_(i=1)^(4)6^( i-1) = 6^(1-1)+6^(2-1)+6^(3-1)+6^(4-1)


\sum_(i=1)^(4)6^( i-1) = 6^(0)+6^(1)+6^(2)+6^(3)


\sum_(i=1)^(4)6^( i-1) = 1 + 6 + 36 + 216

Finally, the result is


\sum_(i=1)^(4)6^( i-1) = 259

User Jolynn
by
7.3k points
0 votes
The sum of geometric series will be:
(6^(1-1))+(6^(2-1))+(6^(3-1))+(6^(4-1))
=6^0+6^1+6^2+6^3
=1+6+36+216
=259

Answer: 259
User Tomer Geva
by
8.3k points

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