closed by
351 views
0 votes
0 votes
closed

A multiple access network with a large number of stations can be analyzed using the Poisson distribution. When there is a limited number of stations in a network, we need to use another approach for this analysis. In a network with N stations, we assume that each station has a frame to send during the frame transmission time (T_{fr}) with probability p. In such a network, a station is successful in sending its frame if the station has a frame to send during the vulnerable time and no other station has a frame to send during this period of time.

The probability that a station in a pure Aloha network can successfully send a frame during the vulnerable time.

A. {p(1-p)}^{2(n-1)}
B. {(1-p)}^{2(n-1)}
C. {p(1-p)}^{(n-1)}
D. {(1-p)}^{(n-1)}

closed by

Related questions

0 votes
0 votes
1 answer
2
1 votes
1 votes
1 answer
3
Ayush Upadhyaya asked Nov 9, 2018
1,076 views
I think for (C), it should be The probability of "not detecting" a burst error of size 9 is $\frac{1}{2^7}$And for (D), the probability of detecting burst error of size 1...
4 votes
4 votes
1 answer
4
KISHALAY DAS asked Nov 7, 2016
609 views