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Proofs Homework Set 1 MATH 217 — WINTER 11 Due January 12 Logical Connectives Every mathematical statement is either true or false Starting from given mathematical statements, we can use logical operations to form new mathematical statements.
Cn sn fxg. > Ç% @ Б B ÚZ D ã!. O * * 'ׄ >Ws T S 4 ͆ 5И XN k L f q D t% JN ^ 3 \ Ѷ ^ y # _?. 3 Let C n be a sequence of nonempty, closed subsets of a compact space X such that C n ⊃ C n1 for each n Show that the intersection of these sets is nonempty Hint One has S (X−C i)=X− T C i Suppose the intersection is empty Then we actually have X=X− \∞ i=1 C i = ∞ i=1 (X−C i), so the sets X− C i form an open cover of X Since X is compact,.
Hence f is concave. OS_May_^ºÄŽ^ºÄŽBOOKMOBI Œ °'d /O 7b @^ I‹ QÚ Z;. Math 431 Real Analysis Solutions to Homework due September 5 Question 1 Let a;b2R (a) Show that if a bis rational, then ais rational or bis irrational.
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My 2 cents I am assuming f(n) and g(n) are simple functions (not assuming g(n) is the growth function ) Normally I love giving mathy proofs but given that you are looking for the algorithmic bigO discussion, I would approach it thus 1 O(max{f(. 8/7/07 · Cheers ) To answer the last question (the others have been dealt with), for n a positive integer, you can use the product rule and induction If n= 1, then f (x)= x so f' (x)= 1= 1*x 0 = nx n1 so the statement is true for n= 1 Assume the statement is true for n= k If. K X wel H irte 0pie 1.
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