Question: do both of the questions 4. (Ch. 2.3, an exercise out of the blue) Determine whether each of the relations R below defined on Z

do both of the questions

do both of the questions 4. (Ch. 2.3, an exercise out of

4. (Ch. 2.3, an exercise out of the blue) Determine whether each of the relations R below defined on Z antisymmetric, and/or transitive. is reflexive symmetrie (a) I~ y(or (I, Y) E R) if 3 divides 1 + 2y. (b) 2~y (or (1, y) E R) if I - y = 2. 5. (Ch. 0, Review Exercise 12 on p. 18 of our text) The number T = LYS is called the golden mean. The ancient Greeks felt that a rectangle whose sides were in the ratio of 1 tot was! the most esthetically pleasing. Such a rectangle is called golden. Hence, for example, cach side of the Parthenon, a large rectangular building dating to 435 B.C. is a golden rectangle. Suppose you remove a 1x1 square from a golden rectangle (as illustrated in the text on! 18). Prove that the rectangle that remains is golden

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