The Chase: A Programming Story
Here's an exciting chase narrative based on your Java program:
The Great Police Chase
In the dark streets of Binary City, a notorious thief is fleeing with stolen data drives. Starting 40 meters ahead, the thief runs at 2 m/s, while a determined police officer gives chase at 5 m/s.
The Pursuit Dynamics
public class Judge {
public static void main(String[] args) {
int police = 0; // Police starts at position 0
int thief = 40; // Thief has 40m head start
int time = 0; // Time counter (seconds)
System.out.println("🚨 CHASE BEGINS! 🚨");
System.out.println("Thief's lead: " + (thief - police) + "m");
while (police < thief) {
time++;
police += 5; // Police gains 5m each second
thief += 2; // Thief gains 2m each second
System.out.println(
"After " + time + "s: " +
"Police at " + police + "m, " +
"Thief at " + thief + "m, " +
"Distance: " + (thief - police) + "m"
);
}
System.out.println("🏁 CAUGHT AFTER " + time + " SECONDS!");
}
}
Key Mathematical Insights
- Relative Speed: Police gains 3 m/s (5 m/s - 2 m/s)
- Closure Time: 40m gap / 3m per second ≈ 13.33 seconds
-
Exact Capture Moment:
- At 13 seconds: Police=65m, Thief=66m (still 1m ahead)
- At 14 seconds: Police=70m, Thief=68m (overtakes!)
Sample Output
🚨 CHASE BEGINS! 🚨
Thief's lead: 40m
After 1s: Police at 5m, Thief at 42m, Distance: 37m
After 2s: Police at 10m, Thief at 44m, Distance: 34m
...
After 13s: Police at 65m, Thief at 66m, Distance: 1m
After 14s: Police at 70m, Thief at 68m, Distance: -2m
🏁 CAUGHT AFTER 14 SECONDS!
Real-World Analogies
- Project deadlines (work rate vs. remaining work)
- Financial goals (savings growth vs. inflation)
- Sports training (improvement rate vs. performance targets)
Fun Twist: If we modify speeds to police += 4
, the thief would escape forever as the gap grows by 2m each second!
Would you like me to add obstacles or fuel limits to make it more realistic? 🚓💨