Question: 01 A TCP connection uses the method based on both mean and deviation to estimate the timeout. The initial value of estimated RTT is 80

 01 A TCP connection uses the method based on both meanand deviation to estimate the timeout. The initial value of estimated RTTis 80 ms and the initial estimated deviation is 8 ms (i)i What is the initial estimated timeout? Assume the first sample RTTis higher than the initial estimate of RTT. Find the value ofthe sample RTT which leaves the estimated timeout unchanged (Hint: Assume thesample is 80 +x ns, update the estimated RTT, estimated deviation andestimated timeout and solve for x) Assume the first sample RTT is

01 A TCP connection uses the method based on both mean and deviation to estimate the timeout. The initial value of estimated RTT is 80 ms and the initial estimated deviation is 8 ms (i) i What is the initial estimated timeout? Assume the first sample RTT is higher than the initial estimate of RTT. Find the value of the sample RTT which leaves the estimated timeout unchanged (Hint: Assume the sample is 80 +x ns, update the estimated RTT, estimated deviation and estimated timeout and solve for x) Assume the first sample RTT is lower than the initial estimate of RTT. Find the value of the sample RTT which leaves the estimated timeout unchanged (Hint: Assume the sample is 80 y ns, update the estimated RTT, estimated deviation and estimated timeout and solve for y) (iv) -y? If not, give a plausible explanation. Equations: EstRT (i+1) = (1-)EstRTT(i) +aSampleRTT(1+1) 5% DevRTT(1+1) : (1-eDevRTT(i) + |Sample(1+1)-EstRTT(i) I Timeout() = EstRTT(i) + 4 x DevRTT(i)

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