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OpenStudy (anonymous):
Look at the pattern shown below. What number is missing from the pattern? 20, 22, 26, 34, __,82
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OpenStudy (anonymous):
Welcome to OpenStudy and do you see any pattern here? They're all even #'s for one ;-)
OpenStudy (anonymous):
20
OpenStudy (anonymous):
34 + 16 = ??
OpenStudy (anonymous):
@fadxi No.
OpenStudy (anonymous):
Hmm at first I thought it was \(\Sigma_1^\infty\) [ {previous term} + 2(3+n) ]
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OpenStudy (anonymous):
But 82 is a big jump, so now I'm thinking it's an exponential
OpenStudy (anonymous):
@ladiic03 Can you please list out the prime factorization of each of those numbers?
Like so:
22=(2)(11)
26=(2)(13)
34=?
82=?
OpenStudy (anonymous):
That's the trick if you're looking for an exponential
OpenStudy (anonymous):
HAHA GOT IT! :-D
OpenStudy (anonymous):
You still there @ladiic03?
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OpenStudy (anonymous):
\[\large 2(\frac{a_{n-1}}{2}+2^n),a_0=11,a_1\ to\ a_4\]
OpenStudy (anonymous):
22 / 2 = 11
26 / 2 = 13
34 / 2 = 17
50 / 2 = 25
82 / 2 = 41
13 - 11 = 2
17 - 13 = 4
25 - 17 = 8
41 - 25 = 16
2^1=2
2^2=4
2^3=8
2^4=16
;-)
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