4-part question: Let R be a relation from A to B and S a relation from B to C.  (a) Define the composition S of R, of the relations. (b) Define the reversed relation T from B to A.  (c) Show that the (reverse of S of R) = (reverse of R) of (reverse of S).

Q: Do question 3 only

A: Step 1: Step 2: Step 3: Step 4:

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A: A relation from a set A to B is defined as a subset of A×B. Here R is a relation on ℝ×ℝ such that…

Q: Do question 1 only

A: For any query with the solution, please ask in the comment box.

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A:

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A: is a relation on

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A:

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A:

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A:

Q: (d) Let x be the complex number 1-i. Use de Moivre's Theorem to find the smallest n E N such that x"…

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Q: Draw the diagraph of the relation R, where the relation R on {1,2,3,4} defined by (x,y) ∊ R if x^2…

A:

Q: B Let A = {(x,y) |x-yeQ for x, y = R} be a relation on K. Which statement best describes problem?…

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A: According to the guidelines,we can solve only first three subparts.

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A:

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A: