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Shortest Distance in a LineTable 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(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;

Question

Shortest Distance in a LineTable 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(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;

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Solution

The correct option to find the shortest distance between two points in the table is:

select min(abs(a.x - b.x)) as shortest
from point as a, point as b
where a.x != b.x;

This SQL query works by comparing every point with every other point in the table. The abs(a.x - b.x) part calculates the absolute difference between the x coordinates of two points, which is the distance between them on the x-axis. The min function then returns the smallest of these distances. The where a.x != b.x part ensures that a point is not compared with itself.

This problem has been solved

Similar Questions

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;

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;

Which pair of coordinate points have the least distance between them?REASONING(-2, -11) and (-18, -41)(4, -8) and (19, -28)(-9, 14) and (9, -10)(17, 9) and (7, 33)

Which pair of coordinate points have the least distance between them?REASONING(17, 9) and (7, 33)(3, -7) and (11, 8)(9, 2) and (16, -22)(-6, -4) and (-15, 8)

On the number line, which point is closest to 𝜋?

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