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Let QxQ be the 2 dimensional vector space over the rationals Q.
Let points and lines in QxQ be the usual.
Which of Euclid's Postulates are satisfied and which are not?
Similarly for Pasch's and Dedekind's Axioms.
Provide brief justification for those that are and counter examples for those that are not.
Let R ba a partial order on S, and suppose that x is a unique minimal element in S. Prove that S is finite, then xRy for all s in S
Please describe the following: How do you find the length of the hypotenuse of a triangle?
The purchasing power of a dollar is decreasing at the rate of 7.3% annually, compounded continuously. How long will it take for the purchasing power of $1.00 to be worth $0.42? Round answers to the nearest hundredth.
Examples of the product rule of exponents: Sometimes when students see the rule they want to write it as 4^2 + 4^3 = 4^5. Can you explain why this does not work?
Find an equation that describes the position of point P above its rest position as a function of time. Take t = 0 to be the instant when the string is released.
Assuming that Earth is a sphere of radius 6378 kilometers, what is the difference in the latitudes of Lynchburg, Virginia and Myrtle Beach, South Carolina, where Lynchburg is about 400 kilometers due north of Myrtle Beach? (Round your answer to tw..
Calculate the sampling error to within the average length of time was estimated.
What is a polygon? What is the difference between an equiangular polygon, an equilateral polygon, and a regular polygon? Provide an example of each.
Write an equation to represent volume of an open box constructed by cutting congruent squares from the corners of a 24" by 14" piece of cardboard. What is the domain or this model?
If 1600 square centimeters of material is available to make a box with a square base and an open top, find the largest possible volume of the box.
The slope of tangent line
Factoring is the problem of computing, on input a positive integer n, a factorization of n in terms of prime powers
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