1344_Angle_Between_Hands_of_a_Clock

Author: partho-maple

README.md

@@ -822,6 +822,7 @@ BFS, DFS, Dijkstra, Floyd–Warshall, Bellman-Ford, Kruskal, Prim's, Minimum Spa
 |11| **[239. Sliding Window Maximum](https://tinyurl.com/rvhujl5)** | [Python](https://tinyurl.com/wu6rdaw/239_Sliding_Window_Maximum.py)| **[Video 1](https://tinyurl.com/v767bl3)**, [Official](https://tinyurl.com/www4np2), [Art 1](https://tinyurl.com/y8nbroux), [Art 2](https://tinyurl.com/s62fzls), **[Art 3](https://tinyurl.com/vd3dtch)**, **[Art 4](https://tinyurl.com/yx3sjp46)** | Hard | 📌 Here, I have specifically focused on solving it with AVL and Red-Black Tree. A "Queue" approach can be found o Queue section  |
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+|14| **[1344. Angle Between Hands of a Clock](https://tinyurl.com/yy3g8mg6)** | [Python](https://tinyurl.com/wu6rdaw/1344_Angle_Between_Hands_of_a_Clock.py), [Swift](https://tinyurl.com/wuja3c4/1344_Angle_Between_Hands_of_a_Clock.swift)| --- | Medium | FB really likes to ask tricky question. |
 
 </p>
 </details>

leetcode.com/swift/DS_ALGO_PRAC.playground/Sources/swift/1344_Angle_Between_Hands_of_a_Clock.swift

@@ -0,0 +1,17 @@
+import Foundation
+
+class Solution {
+    func angleClock(_ hour: Int, _ minutes: Int) -> Double {
+        let (h, m) = (Double(hour), Double(minutes))
+        var (hourPassed, minutesPassed) = (Double((30 * hour) % 360), Double((6 * minutes) % 360))
+        let hourAdjustmanentForMinute = 0.5 * Double(minutes)
+        hourPassed += hourAdjustmanentForMinute
+                
+        var diff: Double = 0
+        if minutesPassed == hourPassed {
+            return diff
+        }
+        diff = Double(abs(minutesPassed - hourPassed))
+        return diff < Double(180) ? diff : Double(360 - diff)
+    }
+}