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Table point_2d holds the coordinates (x,y) of some unique points (more than two) in a plane.Write a query to find the shortest distance between these points rounded to 2 decimals.xy-1-100-1-2The shortest distance is 1.00 from point (-1,-1) to (-1,2). So the output should be:shortest1.00Note: The longest distance among all the points are less than 10000.Optionsselect round(min(dist), 2) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) as dist from point_2d as a, point_2d as b) as d;select round(dist) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) + power(a.y - b.y, 2))) as dist from point_2d as a, point_2d as b) as d;select round(min(dist), 2) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) + power(a.y - b.y, 2))) as dist) as d;select round(min(dist), 2) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) + power(a.y - b.y, 2))) as dist from point_2d as a, point_2d as b) as d;

Question

Table point_2d holds the coordinates (x,y) of some unique points (more than two) in a plane.Write a query to find the shortest distance between these points rounded to 2 decimals.xy-1-100-1-2The shortest distance is 1.00 from point (-1,-1) to (-1,2). So the output should be:shortest1.00Note: The longest distance among all the points are less than 10000.Optionsselect round(min(dist), 2) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) as dist from point_2d as a, point_2d as b) as d;select round(dist) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) + power(a.y - b.y, 2))) as dist from point_2d as a, point_2d as b) as d;select round(min(dist), 2) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) + power(a.y - b.y, 2))) as dist) as d;select round(min(dist), 2) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) + power(a.y - b.y, 2))) as dist from point_2d as a, point_2d as b) as d;

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Solution

The correct SQL query to find the shortest distance between points in a 2D plane, rounded to 2 decimal places, is:

select round(min(dist), 2) as shortest
from (
  select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) + power(a.y - b.y, 2))) as dist
  from point_2d as a, point_2d as b
) as d;

This query works by comparing every point with every other point in the table. For each pair of points, it calculates the Euclidean distance between them (using the formula sqrt((x2-x1)^2 + (y2-y1)^2)). If the points are the same (i.e., their x and y coordinates are both equal), it assigns a distance of 10000 to prevent the minimum distance from being 0. Finally, it selects the minimum of these distances and rounds it to 2 decimal places.

This problem has been solved

Similar Questions

Shortest Distance in a PlaneTable point_2d holds the coordinates (x,y) of some unique points (more than two) in a plane.Write a query to find the shortest distance between these points rounded to 2 decimals.xy-1-100-1-2The shortest distance is 1.00 from point (-1,-1) to (-1,2). So the output should be:shortest1.00Note: The longest distance among all the points are less than 10000.Optionsselect round(min(dist), 2) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) + power(a.y - b.y, 2))) as dist from point_2d as a, point_2d as b) as d;select round(min(dist), 2) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) as dist from point_2d as a, point_2d as b) as d;select round(dist) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) + power(a.y - b.y, 2))) as dist from point_2d as a, point_2d as b) as d;select round(min(dist), 2) as shortestfrom ( select if(a.x = b.x and a.y = b.y, 10000, sqrt(power(a.x - b.x, 2) + power(a.y - b.y, 2))) as dist) as d;

Table point holds the x coordinate of some points on x-axis in a plane, whichare all integers.Write a query to find the shortest distance between two points in these points.x-102The shortest distance is '1' obviously, which is from point '-1' to '0'. So theoutput is as below:shortest1Note: Every point is unique, which means there is no duplicates in table point.Optionsselect min(abs(a.x - b.x)) as shortestfrom point as a, point as bwhere a.x != b.x;select min(abs(b.x - a.x)) as shortestfrom point as a, point as bwhere a.x != b.x;select min(abs(b.x - a.x)) as shortestfrom point as b, point as bwhere a.x == b.x;select min(abs(a.x - b.x)) as shortestfrom point as a, point as bwhere a.x == b.x;

Consider and to be two points on a 2D plane. happens to equal the minimum value in Northern Latitude (LAT_N in STATION). happens to equal the minimum value in Western Longitude (LONG_W in STATION). happens to equal the maximum value in Northern Latitude (LAT_N in STATION). happens to equal the maximum value in Western Longitude (LONG_W in STATION).Query the Manhattan Distance between points and and round it to a scale of decimal places.Input FormatThe STATION table is described as follows:

Write a query to retrieve the longitude (rounded to four decimal places) of the station with the minimum latitude greater than 38.7780.Table: STATION

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