Consider a VC network with a 2-bit field for the VC number. Suppose that the network wants to set up a virtual circuit over four links: linkA, link B, link C, and link D. Suppose that each of these links is currently carrying two other virtual circuits, and the VC numbers of these other VCs are as follows: Link A Link B Link C Link D 00 01 10 11 01 10 11 00 In answering the following questions, keep in mind that each of the existing VCs may only be traversing one of the four links. a. If each VC is required to use the same VC number on all links along its path, what VC number could be assigned to the new VC? b. If each VC is permitted to have different VC numbers in the different links along its path (so that forwarding tables must perform VC number translation), how many different combinations of four VC numbers (one for each of the four links) could be used?
Consider a VC network with a 2-bit field for the VC number. Suppose that the network wants to set up a virtual circuit over four links: linkA, link B, link C, and link D. Suppose that each of these links is currently carrying two other virtual circuits, and the VC numbers of these other VCs are as follows: Link A Link B Link C Link D 00 01 10 11 01 10 11 00 In answering the following questions, keep in mind that each of the existing VCs may only be traversing one of the four links. a. If each VC is required to use the same VC number on all links along its path, what VC number could be assigned to the new VC? b. If each VC is permitted to have different VC numbers in the different links along its path (so that forwarding tables must perform VC number translation), how many different combinations of four VC numbers (one for each of the four links) could be used?
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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KVL and KCL
KVL stands for Kirchhoff voltage law. KVL states that the total voltage drops around the loop in any closed electric circuit is equal to the sum of total voltage drop in the same closed loop.
Sign Convention
Science and technology incorporate some ideas and techniques of their own to understand a system skilfully and easily. These techniques are called conventions. For example: Sign conventions of mirrors are used to understand the phenomenon of reflection and refraction in an easier way.
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