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# Weather Observation Station 19

Consider P1() and  to be two points on a 2D plane where  are the respective minimum and maximum values of *Northern Latitude* (*LAT\_N*) and  are the respective minimum and maximum values of *Western Longitude* (*LONG\_W*) in **STATION**.

Query the [Euclidean Distance](https://en.wikipedia.org/wiki/Euclidean_distance) between points  and  and *format your answer* to display  decimal digits.

**Input Format**

The **STATION** table is described as follows:

![](https://s3.amazonaws.com/hr-challenge-images/9336/1449345840-5f0a551030-Station.jpg)

where *LAT\_N* is the northern latitude and *LONG\_W* is the western longitude.

### Analysis

we will need four values from the station table: max lat\_n, min latitude, max longitude, min longitude.\
The Euclidean Distance is

![{\displaystyle d(p,q)={\sqrt {(p\_{1}-q\_{1})^{2}+(p\_{2}-q\_{2})^{2}}}.}](https://wikimedia.org/api/rest_v1/media/math/render/svg/9c0157084fd89f5f3d462efeedc47d3d7aa0b773)

 \==>sqrt ( (a - b)^2 + (c - d)^2)).

* The distance can be converted into ==> SQRT(POW(MAX(LAT\_N)-MIN(LAT\_N),2)+POW(MAX(LONG\_W)-MIN(LONG\_W),2))
*  round it to 4 decimal places ==> ROUND(SQRT(POW(MAX(LAT\_N)-MIN(LAT\_N),2)+POW(MAX(LONG\_W)-MIN(LONG\_W),2)),4)
* from station table ==> FROM STATION

### Query

```sql
SELECT ROUND(SQRT(POW(MAX(LAT_N)-MIN(LAT_N),2)+POW(MAX(LONG_W)-MIN(LONG_W),2)),4) FROM STATION
```


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