MATERIALS SCI.+ENGR.:INTRO.-NEXTGEN
MATERIALS SCI.+ENGR.:INTRO.-NEXTGEN
10th Edition
ISBN: 9781119503941
Author: Callister
Publisher: WILEY
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Chapter 8, Problem 15QAP
To determine

The maximum carbon content possible for plain carbon steel.

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Given n strings, each composed of the letters drawn from ‘a' to ‘z', determine whether the n strings can be placed end-to-end in a circle so that the last character of one string is equal to the first character of the next string (similar to the game of dominos). For example, the following four strings "duke" can be arranged in a circle as "esquire" "earl" "earl" "esquire" "lord" "lord" "duke" Note that the last character of "duke" matches the first character of "esquire". Requirements 1) Create a graph G that represents the given input of n strings. It may be useful to keep track of the in- and outdegrees of each vertex as edges are added to the graph. 2) Write a method that returns true if graph G satisfies the properties for an Eulerian tour. Otherwise, return false. Use Kosaraju's algorithm for finding the strongly connected components of a directed graph. 3) Write a method that returns a sequence of the n strings that forms an end-to-end circle (assuming G has an Eulerian tour).
Three resistors are connected in delta. If the line voltage is 13.2kV and the line current is 1202 A, calculate the following: A) the current in and the voltage acroos each resistor B) The power supplied to each resistor and the 3 phase load C) The ohmic value of each resistor
Derive the component transformation equations for tensors shown below where [C] = [BA] is the DCM (direction cosine matrix) from frame A to B.  ^B [T] = [C]^A [T] [C]^T
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