Chapter 1: Problem 11
Give an example of a situation in which multicast addresses might be beneficial.
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Key Concepts
These are the key concepts you need to understand to accurately answer the question.
Chapter 1: Problem 11
Give an example of a situation in which multicast addresses might be beneficial.
These are the key concepts you need to understand to accurately answer the question.
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Get started for freeSuppose a 100-Mbps point-to-point link is being set up between Earth and a new lunar colony. The distance from the moon to Earth is approximately \(385,000 \mathrm{~km}\), and data travels over the link at the speed of light-3 \(\times 10^{8} \mathrm{~m} / \mathrm{s}\). (a) Calculate the minimum RTT for the link. (b) Using the RTT as the delay, calculate the delay \(\times\) bandwidth product for the link. (c) What is the significance of the delay \(\times\) bandwidth product computed in (b)? (d) A camera on the lunar base takes pictures of Earth and saves them in digital format to disk. Suppose Mission Control on Earth wishes to download the most current image, which is \(25 \mathrm{MB}\). What is the minimum amount of time that will elapse between when the request for the data goes out and the transfer is finished?
For each of the following operations on a remote file server, discuss whether they are more likely to be delay sensitive or bandwidth sensitive. (a) Open a file. (b) Read the contents of a file. (c) List the contents of a directory. (d) Display the attributes of a file.
One property of addresses is that they are unique; if two nodes had the same address it would be impossible to distinguish between them. What other properties might be useful for network addresses to have? Can you think of any situations in which network (or postal or telephone) addresses might not be unique?
Consider a closed-loop network (e.g., token ring) with bandwidth \(100 \mathrm{Mbps}\) and propagation speed of \(2 \times 10^{8} \mathrm{~m} / \mathrm{s}\). What would the circumference of the loop be to exactly contain one 250 -byte packet, assuming nodes do not introduce delay? What would the circumference be if there was a node every \(100 \mathrm{~m}\), and each node introduced 10 bits of delay?
For the following, assume that no data compression is done; this would in practice almost never be the case. For (a)-(c), calculate the bandwidth necessary for transmitting in real time: (a) Video at a resolution of \(640 \times 480,3\) bytes/pixel, 30 frames/second. (b) \(160 \times 120\) video, 1 byte/pixel, 5 frames/second. (c) CD-ROM music, assuming one CD holds 75 minutes' worth and takes \(650 \mathrm{MB}\). (d) Assume a fax transmits an \(8 \times 10\)-inch black-and-white image at a resolution of 72 pixels per inch. How long would this take over a 14.4-Kbps modem?
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