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problem1 write an algorithm for driving from where you live to the nearest airport that has regularly scheduled
problem1 a what features of ada discussed in this chapter support programming in the largeb what features of ada and
problem1 explain why the following series of steps is not a good algorithm and then rewrite the series so it is
problem1 what is the divide-and-conquer approach2 what is the major difference between programming in the small and
problem1 is an algorithm the same as a program2 what are the advantages of using a standardized high-level programming
problem1 what is a computer program2 what are the five basic components of a computer3 what is the difference between
problem1 draw a graph that cannot be written down on a piece of paper without two edges crossing2 write a program to
problem1 which undirected graph representation is most appropriate for determining quickly whether or not a vertex is
problem1 give an algorithm for finding the closest pair from a set of lines2 draw the voronoi diagram and its dual for
problem1 give an algorithm that given a set of 2v points half with positive r coordinates half with negative x
problem1 write programs to solve the nearest-neighbor problem first using the grid method then using 2d trees2 describe
problem1 are the comparison procedures for circles and manhattan rectangles described in the text transitive2 write a
problem1 give a method for testing whether or not a given polygon is simple doesnt intersect itself2 give a method for
problem1 what happens when the horizontal-vertical line-intersection procedure is used on a set of lines with arbitrary
problem1 of all search rectangles with the same area what shape is likely to make each of the methods perform the wont2
problem1 draw the tree and the resulting subdivision of the plane if we build a 2d tree for our sample points starting
problemdiscuss the idea of avoiding the search of empty grid squares by using linked lists each grid square could be
problem1 write a non-recursive version of the id range program given in the text2 write a program to print out all
problem1 empirically compare the graham scan and the package-wrapping method for large point sets with both x and y
problem1 does the graham scan find the convex hull of the points that make up the vertices of any simple polygon
problem1 is it strictly necessary for the graham scan to start with a point guaranteed to be on the hull explain why or
problem1 suppose you know in advance that the convex hull of a set of points is a triangle give an easy algorithm for
problem1 what is the maximum value achievable by count when inside is executed on a polygon with n vertices give an
problem1 suppose that we use an arbitrary point for the anchor in the method described in the text for computing a
problem1 true or false public-key cryptography makes it convenient to send the same message to several different users