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Consider the sliding window algorithm with SWS = RWS = 3, with no out-oforder arrivals, and with infinite-precision sequence numbers.
(a) Show that if DATA[6] is in the receive window, then DATA[0] (or in general any older data) cannot arrive at the receiver (and hence that MaxSeqNum = 6 would have sufficed).
(b) Show that if ACK[6] may be sent (or, more literally, that DATA[5] is in the sending window), then ACK[2] (or earlier) cannot be received. These amount to a proof of the formula given in Section 2.5.2, particularized to the case SWS = 3. Note that part (b) implies that the scenario of the previous problem cannot be reversed to involve a failure to distinguish ACK[0] and ACK[5]
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Support your paper with a minimum of five (5) scholarly resources. In addition to these specified resources, other appropriate scholarly resources, including older articles, may be included.
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create a change - counting game that gets the user to enter the number of coins required to make exactly one dollar. the program should let the user enter the number of pennies,nickels,dimes, and quarters.
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