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1. Using the axioms of real numbers prove the following theorem: 8x; y 2 R (x < y) ) (y < x) _ (y = x) (Note: This is the theorem that allows us to replace x 6 < y with x y.) 2. Let x; y 2 R and 2 R + . Prove the following theorem: If x y + for any > 0 then x y. For this proof you may assume any theorems stated in lectures. Hint: Write the theorem as a conditional logic statement (using any necessary quanti er(s)) and then consider an indirect proof. 1
The Complement A of an r-subset A of {1,2...,n} is the (n-r)-subset of {1,2,...,n} consisting of all those elements that do not belong to A. Let M= C(n,r), the number of r subsets and at the same time the number of (n-r)
Sheila has 25/72 ounces of gold. Bill has 7/30 ounces of gold. How much must Kelly have so that they have a combined 1 full ounce of gold?
On a level track the car can just go round a bend (radius=80m) at 20ms^-1. At what angle must the tracked be banked so a speed of 30ms^-1 is reached (coefficient of friction being the same)?
Explain why an Abelianization fo G is unique up to isomorphism. Construct an Abelianization of G as follows: Let G' be the subgroup fo G generated by all commutators [x,y] = xyz^-1 y^-1, where x, y are real members of G.
Starbucks cashiers take thousands of orders each day. Samples of the accuracy in the orders are listed below. One hundred orders taken by each cashier were carefully examined and the number of errors counted.
Examine the rise in gasoline prices from 1997 to 2006. The price of regular unleaded gasoline in January 1997 was $1.26 and in January 2006 the price of regular unleaded gasoline was $2.31
Sufficient evidence to suggest that the democratic candidate.
Use decision tree diagram to solve the problem.
Discrete Probabilities - Expected Value of a Distribution. What is the expected value of a distribution and is it a reasonable number to use to describe a population with?
Conduct a literature and internet search for information on the Truth-in-Lending Law. Discuss your findings in terms of what the law pertains to and how it is applied.
Using one of the tests for convergence (comparison, limit, integral, nth term, etc.), show whether the following series converges or diverges:
A specialty-freezer company has determined that the operating costs at one of its plants can be approximated by the function:
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