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Question: Explain the different ways of implementing one to one relationships. Suppose you are maintaining information on offices (office numbers, buildings, and phone numbers) and faculty (numbers and names). No office house more than one faculty member; no faculty member is assigned more than one office. Illustrate the ways of implementing one-to-one relationships using offices and faculty. Which option would be best in each of the following situations?
a. A faculty member must have an office, and each office must be occupied by a faculty member.b. A faculty member must have an office, but some offices are not currently occupied. You must maintain information about the unoccupied offices in an Office relation.c. Some faculty members do not have an office, but all offices are occupied.d. Some faculty members do not have an office, but some offices are not occupied.
Divide 16 digit value N by six digit integer D obtaining quotient Q and remainder (or sign of the remainder) R by division algorithms.
Here is a proposed algorithm to solve single source shortest paths problem in a weighted directed graph G with possibly negative edges weights.
Write a recursive implementation of Euclid's algorithm for finding the greatest common divisor (GCD) of two integers
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Data Structures and Algorithm Design
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Structure of such two-stack data type would consist of two arrays and two top pointers. Describe why this may not be a spacewise efficient implementation.
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