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It s a mess, all right! But we ve found a real number that s equal to x We can plug this number into the SI equation we derived earlier, getting y = 4[( 1 + 2 )/(3 4 )] + 2 = ( 4 + 8 )/(3 4 ) + 2 Believe it or not, this can be simplified But we must take a step back, and then we can take two steps forward Let s complexify the number 2 and write it as twice the denominator in the fraction above, divided by that denominator The idea is to get a common denominator, add some fractions, and get a simpler expression as a result In mathematical terms, 2 = 2(3 4 )/(3 4 ) It takes some intuition to see, in advance, how a scheme like this will work (With practice, you ll develop this sixth sense ) Our solution for y can now be rewritten as y = ( 4 + 8 )/(3 4 ) + 2(3 4 )/(3 4 ) This gives us a sum of two fractions with the common denominator (3 4 ) Therefore: y = [( 4 + 8 ) + 2(3 4 )]/(3 4 )

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(This problem generalizes two known NP-complete problems)

Applying the distributive law, we get y = ( 4 + 8 + 6 8 )/(3 4 ) When we add up the terms in the numerator here, we get our reward: y = 2/(3 4 ) We ve arrived at our solutions! They are: x = ( 1 + 2 )/(3 4 ) and y = 2/(3 4 )

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calls to, or receive calls from, anyone else in the system, whether those other subscribers have cell phones or regular phones Older cellular systems occasionally suffer from call loss or breakup when signals are handed off from one repeater to another This problem has been largely overcome by a technology called codedivision multiple access (CDMA) In CDMA, the repeater coverage zones overlap significantly, but signals do not interfere with each other because every phone set is assigned a unique signal code Rather than abruptly switching from one base-station zone to the next, the signal goes through a region in which it is sent through more than one base station at a time This make-before-break scheme gets rid of one of the most annoying problems inherent in cellular communications In order to use a cellular network, you must purchase or rent a transceiver and pay a monthly fee The fees vary, depending on the location and the amount of time per month you use the service When using such a system, it is important to keep in mind that your conversations are not necessarily private It is easier for unauthorized people to eavesdrop on wireless communications than to intercept wire or cable communications

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Plug the above numbers into the original equations for x and y, and verify that the answers we got are correct You re on your own! Here s a hint: (3 4 ) divided by itself is equal to 1

(g) R ELIABLE NETWORK : We are given two n n matrices, a distance matrix dij and a connectivity requirement matrix rij , as well as a budget b; we must nd a graph G = ({1, 2, , n}, E) such that (1) the total cost of all edges is b or less and (2) between any two distinct vertices i and j there are rij vertex-disjoint paths (Hint: Suppose that all dij s are 1 or 2, b = n, and all rij s are 2 Which well known NP-complete problem is this ) 811 There are many variants of Rudrata s problem, depending on whether the graph is undirected or directed, and whether a cycle or path is sought Reduce the DIRECTED R UDRATA PATH problem to each of the following (a) The (undirected) R UDRATA

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