Advanced High-School Mathematics
esh out the International Baccalaureate (IB) mathematics \Further Mathematics" curriculum, all in preparation for my teaching this dur-ing during the AY 2007{2008 school year. Such a course is o ered only under special circumstances and is typically reserved for those rare stu-dents who have nished their second year of IB mathematics HL in
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AP Statistics Final Examination Multiple-Choice Questions ...
www.math.ksu.eduAP Statistics Final Examination Multiple-Choice Questions Answers in Bold Name Date Period Answer Sheet: Multiple-Choice Questions 1. A B C D E 14. A B C D E
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www.math.ksu.edu) is a compact space, that is, K is compact as a subset in (K,T K). The following three results, whose proofs are immediate from the definition, give methods of constructing compact sets. Proposition 4.1. A finite union of compact sets is compact. Proposition 4.2. Suppose (X,T ) is a topological space and K ⊂ X is a compact set.
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www.math.ksu.eduThe Lp spaces (1 ≤ p < ∞) In this section we discuss an important construction, which is extremely useful ... for those measurable functions h: X→ [0,∞], that are not integrable. ... Proposition 3.1. Let (X,A,µ) be a measure space, let K be one of the fields R or C, and let p∈ (1,∞). When equipped with pointwise addition and scalar
The Golden Ratio and the Fibonacci Sequence
www.math.ksu.eduDraw an arc with compass point fixed at J and passing through a vertex C on the opposite edge. Mark the point G where the arc meets the line AB. Note: Good approximations to the Golden Rectangle can be obtained using the Fibonacci Ratios. 16/24. Partitioning a Golden Rectangle into Squares 17/24. Golden Spiral Where is the eye of the spiral ...
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