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Refer to the text in this chapter if necessary A good score is at least 18 correct Answers are in the back of the book 1 Which of the following devices would most likely be used for adjusting the frequency setting of a digital radio transmitter or receiver (a) A piezoelectric transducer (b) A dynamic transducer (c) An optical shaft encoder (d) A capacitive proximity sensor 2 Collimation of IR rays can be done by means of (a) an ordinary lens (b) a selsyn (c) a log polar transform system (d) any of the above 3 A computer map (a) can help a robot find its way around (b) requires the use of IR beacons (c) is generated using optical encoders (d) requires the use of a low-frequency RDF loop antenna 4 The distance of a target from a radar station is called (a) the resolution (b) the azimuth (c) the range (d) the transform 5 Which of the following devices is best for use as an ultrasonic pickup (a) A back-pressure transducer (b) A piezoelectric transducer

(d) Describe an O(|V |4 ) algorithm for CLIQUE -3 85 Give a simple reduction from 3D MATCHING to SAT, and another from R UDRATA CYCLE to SAT (Hint: In the latter case you may use variables xij whose intuitive meaning is vertex i is the jth vertex of the Hamilton cycle ; you then need to write clauses that express the constraints of the problem) 86 On page 246 we saw that 3 SAT remains NP-complete even when restricted to formulas in which each literal appears at most twice

Question 28-2

Consider the system of equations we solved in Answer 27-2: y = x2 and y = x 2 How can we sketch an approximate graph of this system, showing the real solution

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(a) Show that if each literal appears at most once, then the problem is solvable in polynomial time (b) Show that INDEPENDENT SET remains NP-complete even in the special case when all the nodes in the graph have degree at most 4 87 Consider a special case of 3 SAT in which all clauses have exactly three literals, and each variable appears at most three times Show that this problem can be solved in polynomial time (Hint: create a bipartite graph with clauses on the left, variables on the right, and edges whenever a variable appears in a clause Use Exercise 730 to show that this graph has a matching) 88 In the EXACT 4 SAT problem, the input is a set of clauses, each of which is a disjunction of exactly four literals, and such that each variable occurs at most once in each clause The goal is to nd a satisfying assignment, if one exists Prove that EXACT 4 SAT is NP-complete 89 In the HITTING SET problem, we are given a family of sets {S1 , S2 , , Sn } and a budget b, and we wish to nd a set H of size b which intersects every Si , if such an H exists In other words, we want H Si = for all i Show that

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