This problem involves determining the direction of the minute hand on a standard analog clock after a specific time interval, given the initial position of the hour hand.
At 7:30:
Starting time = 7:30 am.
Time elapsed = 15 minutes.
New time = 7:30 am + 15 minutes = 7:45 am.
At 7:45, the minute hand points directly at the number 9.
The angle for the number 9 from the 12 (North) position is $9 \times 30^\circ = 270^\circ$.
A direction of $270^\circ$ clockwise from North corresponds to West.
Therefore, after 15 minutes, when the time is 7:45 am, the minute hand will point West.
Jack is walking on Light Street and can see the Regal Café to his left. What direction is Jack facing?

Jai leaves his home and turns towards the east on to Bank Street. He walks two blocks and then turns towards the south. He continues until the end of the road. Jai is closest to which of the following?

What is the direction of U with respect to P?
What is the shortest distance between R and T?
If a person walks 3m towards the North from point V, takes a right turn and walks for another 15m, which of the following points would he reach?
In which direction is Amit facing at point F?
What is the distance between the starting point and the end point?