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Ipatiy [6.2K]
3 years ago
7

Tell whether the sequence is arithmetic, geometric, or neither. Find the next three terms of the sequence. Type your answer in t

he blank to the left. A. neither; 7, -20, 61 B. geometric;7, -20, 61 C. arithmetic; D. geometric;
Mathematics
1 answer:
agasfer [191]3 years ago
6 0
Hello!

Given, r = {7, -20, 61...} Find a relationship between the first three terms of the sequence: The difference between 7 and -20 is <span>(−3<span>)3</span>=−27</span> The difference between -20 and 61 is <span>(−3<span>)4</span>=81</span> Thus we can assume the next term of the sequence is <span>61+(−3<span>)5</span>=61−243=−182</span> If <span>−182</span> is the next term of the sequence, then term following it is: <span>−182+((−3<span>)6</span>=−182+729=549</span> And the term following 549 is <span>549+(−3<span>)7</span>=549−2187=−1638</span> In other words, the common difference between the terms is <span>(−3<span>)<span>n+2</span></span></span> Which is neither arithmetic nor geometric

Hope this Helps! Have A Wonderful Day! :)
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---------------------------------------------
Formula
---------------------------------------------
Sum of all exterior numbers = 360°

---------------------------------------------
Apply Formula
---------------------------------------------
z + 45 + 55 + 78 + 74 + z = 360

---------------------------------------------
Combine likes term
---------------------------------------------
2z + 252 = 360

---------------------------------------------
Take away 252 from both sides
---------------------------------------------
2z = 360 - 252
2z = 108

---------------------------------------------
Divide by 2 on both sides
---------------------------------------------
2z = 108
z = 108 ÷ 2
z = 54

---------------------------------------------
Find z + 45
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z + 45 = 54 + 45 
z + 45 = 99°

---------------------------------------------
Answer: 99°
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