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Series

Pushpita Englisch 16 Karten

Karten in diesem Stapel (16)

  1. 1inf ser defsum of terms in seq
  2. 2conv of ser{s(n)}->L
    sigma(n=1->inf) a(n)=L
  3. 3sum of GSa/(1-r)
    when |r|<1
  4. 4what to do when we get telescopic series?use nth partial sum method and partial fractions
  5. 5thm 1 if ser conv, then seq conv to 0 PROOFSn-> S
    for large n, S(n-1)->S
    an=Sn-S(n-1)
  6. 6nth term test for divser div if seq !->0 or even if seq div
  7. 7combining sums?
  8. 8Sum diff and K rulesif ser 1->A and ser 2->B
    ser(1 +- 2)-> A+-B
    ser(K1)->KA
  9. 9indexing?
  10. 10HS always conv when p___1 and div when p___1 1/(n^p)>
    <=
  11. 11INTEGRAL TEST PROOF?
  12. 12Cauchy Condensation Testif seq an is non increasing and conv to 0, the its ser conv ifff
    ser(2^n * a(2^n) ) conv
  13. 13Comparison Test *smack* *roof*if we hav ser (an) and ser (bn); an,bn > 0 for all n; an
  14. 14comparison test PROOF?
  15. 15limit comparison test?
  16. 16limit comparison test PROOF?

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Karteikarten am Series, erstellt von Pushpita am 28/09/2015.
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