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5+25+125+625+3125+15625 rewrite each series using sigma notation

User Zookey
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1 Answer

5 votes
1. You have that the series is: 5+25+125+625+3125+15625
2. You must find the ratio (r) between the adjacent members. Then, you have:

25/5=5
125/25=5
625/125=5
3125/625=5
15625/3125=5

3. Therefore, the ratio is:

r=5

4. Then, each term has te form 5^k. So, you have:

5
^1=5
5^2=25
5^3=125
5^4=625
5^5=3125
5^6=15625

5. As you can see, "k" goes from 1 to 6.

6. The answer is shown in the image attached.
5+25+125+625+3125+15625 rewrite each series using sigma notation-example-1
User Wing Tang Wong
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8.1k points