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Question: If you are in a city and have to walk from where you are, having planar coordinates (0,0), to a destination having planar coordinates (x, y), then there are two ways of computing the distance you have to travel. One is called the euclidean distance rl = Vx2 + y? Note that this distance would require you to cut across lawns and through buildings. There is another way to measure distance called the taxi-cab distance r2 = |x| + |y| which is the distance a taxi-cab would have to travel along the city blocks. Write a program which reads the destination coordinates, (x, y), and calls a single function, distance (), which computes and sets both the euclidean distance and the taxi-cab distance in the main program. The main program (not the function) must print both distances. Your program output should look like: Enter x and y: 3 4 The destination coordinates are (3.000, 4.000) The euclidean distance is 5.000 The taxicab distance is 7.000 For marking purposes run your program twice using destinations: (2,4) and (-3,4). Copy and paste your program into the box below. #include #include /* function prototype */ int main (void) { /* you fill in here */ return 0; } /* function definition */

Question: If you are in a city and have to walk from where you are, having planar coordinates (0,0), to a destination having planar coordinates (x, y), then there are two ways of computing the distance you have to travel. One is called the euclidean distance rl = Vx2 + y? Note that this distance would require you to cut across lawns and through buildings. There is another way to measure distance called the taxi-cab distance r2 = |x| + |y| which is the distance a taxi-cab would have to travel along the city blocks. Write a program which reads the destination coordinates, (x, y), and calls a single function, distance (), which computes and sets both the euclidean distance and the taxi-cab distance in the main program. The main program (not the function) must print both distances. Your program output should look like: Enter x and y: 3 4 The destination coordinates are (3.000, 4.000) The euclidean distance is 5.000 The taxicab distance is 7.000 For marking purposes run your program twice using destinations: (2,4) and (-3,4). Copy and paste your program into the box below. #include #include /* function prototype */ int main (void) { /* you fill in here */ return 0; } /* function definition */

Database System Concepts
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Question: If you are in a city and have to walk from where you are, having planar coordinates (0, 0), to a destination having planar coordinates (x, y), then there are two ways of computing the distance you have to travel. One is called the euclidean distance rl Vx² + y² Note that this distance would require you to cut across lawns and through buildings. There is another way to measure distance called the taxi-cab distance r2 = |x|+ |y| which is the distance a taxi-cab would have to travel along the city blocks. Write a program which reads the destination coordinates, (x, y), and calls a single function, distance (), which computes and sets both the euclidean distance and the taxi-cab distance in the main program. The main program (not the function) must print both distances. Your program output should look like: Enter x and y: 3 4 The destination coordinates are (3.000, 4.000) The euclidean distance is 5.000 The taxicab distance is 7.000 For marking purposes run your program twice using destinations: (2,4) and (-3,4). Copy and paste your program into the box below. #include <stdio.h> #include <math.h> /* function prototype */ int main(void) { /* you fill in here */ return 0; } /* function definition */
Transcribed Image Text:Question: If you are in a city and have to walk from where you are, having planar coordinates (0, 0), to a destination having planar coordinates (x, y), then there are two ways of computing the distance you have to travel. One is called the euclidean distance rl Vx² + y² Note that this distance would require you to cut across lawns and through buildings. There is another way to measure distance called the taxi-cab distance r2 = |x|+ |y| which is the distance a taxi-cab would have to travel along the city blocks. Write a program which reads the destination coordinates, (x, y), and calls a single function, distance (), which computes and sets both the euclidean distance and the taxi-cab distance in the main program. The main program (not the function) must print both distances. Your program output should look like: Enter x and y: 3 4 The destination coordinates are (3.000, 4.000) The euclidean distance is 5.000 The taxicab distance is 7.000 For marking purposes run your program twice using destinations: (2,4) and (-3,4). Copy and paste your program into the box below. #include <stdio.h> #include <math.h> /* function prototype */ int main(void) { /* you fill in here */ return 0; } /* function definition */
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