Unit 6 Sequences, Series, and Probability

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Across
  1. 5. / The result of multiplying a sequence of descending natural numbers.
  2. 6. / a formula for finding any power of a binomial without multiplying at length.
  3. 7. / a sequence that doesn't go on forever.
  4. 8. / an infinite series that is geometric.
  5. 10. / proving a theorem by showing that if it is true of any particular case.
  6. 13. / chance that something will happen.
  7. 14. / "sum up".
  8. 18. / sum of the first n terms of the sequence.
  9. 19. / sum of the values in an infinite sequence of numbers.
  10. 20. / for a set of n objects of which n, are alike and one of a kind n2 are alike and one of a kind.
  11. 22. / an outcome that is not affected by previous outcomes.
  12. 23. / the process of choosing a starting term and repeatedly applying the same process to each term to arrive at the following term.
Down
  1. 1. / sum of the values in a finite sequence of numbers.
  2. 2. / a triangular array of numbers in which those at the ends of the rows are 1 and each of the others is the sum of the nearest two numbers in the row above.
  3. 3. / the action of charging the arrangement, especially the linear order, of a set of items.
  4. 4. / a formula for expansion of the binomial (x+y) raised to any positive integer power.
  5. 7. / states that if one event has m possible outcomes and a second independent event has n possible outcomes, then they're m x n possible outcomes for 2 events together.
  6. 9. / a family of positive integers that occur as coefficients in the binomial theorem.
  7. 11. / one in which the same number is added or subtracted from each element to get the next element in the sequence.
  8. 12. / outcome that is affected by previous outcomes.
  9. 15. / a sequence with the ratio between two consecutive terms constant.
  10. 16. / a way of selecting members from a grouping, such that the order of selection doesn't matter.
  11. 17. / all outcomes that are NOT the event.
  12. 21. / if the sequence goes on forever.