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Derive a sequential circuit with two inputs (S1 and S2) and one output (z) using D flip flops that will output z=1 if a S1=S2=0 is input, then a S1=S2=1 is input, then a S1=S2=0 is input. Any other sequences of these inputs should output a z = 0. Overlapping sequences should also be detected (ie 00->11->00->11->00 should output 0 0 0 1 0 1). Use a Moore model, and show all of your work including the state machine, state table, state assignment, state assignment table, and the final circuit.
An organization has a class C network 200.1.1 and wishes to form subnets for four departments, with hosts as follows:
If both C1 and C2 at time t0 have congestion window of 10 segments, determine their congestion window sizes after 2200 msec?
Assuming that it is possible to protect the repository from attack, what are the disadvantages of this approach?
What is the system development life cycle and what are the best ways to bring social networking to life within this cycle?
Assume the file is sent continuously as one big message. How long does it take to send file assuming it is sent continuously.
Deduce the expression for link utilization U of a data link which uses sliding-window flow control and returns ACK for every OTHER frame received.
What is the theoretical maximum channel capacity (Kbps) of traditional telephone lines (POTS)? Will that be the actual maximum channel capacity?
After choosing unused address from the range given in d for the IP address for a device on the LAN, what would the IP subnet mask and gateway be set to? Explain why these settings would be used.
Are LANs a stable technology or are they changing just as quickly as other forms of communication technologies? Should software licenses be dropped completely?
Create a network design which accommodates these requirements and keeps costs down. These training environments a maximum of one instructor and 12 students.
Show that the probability q that a given frame is not asked before n-1 additional frames have been sent (i.e., the window is exhausted) is q = (1+n)2-n.
Explain/propose a new/possible idea on how these networks can be kept safe from hacking.
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