If the front view of a T-72 tank is 3.6 m and it is measured as 4 mils in binoculars, what is the estimated distance to the tank?

If the front view of a T-72 tank is 3.6 m and it is measured as 4 mils in binoculars, what is the estimated distance to the tank?

• A. 700 m
• B. 900 m
• C. 1100 m
• D. 1300 m

Answer: (B)

To estimate the distance to the T-72 tank based on its frontal width and the mil measurement observed through binoculars, understanding the mil relationship is key. A mil is a unit of angular measurement, where 1 mil corresponds to 1 meter at 1000 meters. The provided dimensions include the front view of the tank being 3.6 meters wide and the angular measurement being observed as 4 mils in binoculars. The formula to compute distance using mils is as follows: Distance (in meters) = (Width of object in meters) / (Mil value) × 1000 Applying the formula: Distance = (3.6 meters / 0.004 mils) × 1000 Calculating this gives: Distance = (3.6 / 0.004) × 1000 = 900 meters Therefore, the estimated distance to the T-72 tank, based on the given measurements, is indeed 900 meters. This calculation demonstrates the fundamental relationship between width, angular measurement, and distance in military observation and targeting.

To estimate the distance to the T-72 tank based on its frontal width and the mil measurement observed through binoculars, understanding the mil relationship is key. A mil is a unit of angular measurement, where 1 mil corresponds to 1 meter at 1000 meters.

The provided dimensions include the front view of the tank being 3.6 meters wide and the angular measurement being observed as 4 mils in binoculars. The formula to compute distance using mils is as follows:

Distance (in meters) = (Width of object in meters) / (Mil value) × 1000

Applying the formula:

Distance = (3.6 meters / 0.004 mils) × 1000

Calculating this gives:

Distance = (3.6 / 0.004) × 1000 = 900 meters

Therefore, the estimated distance to the T-72 tank, based on the given measurements, is indeed 900 meters. This calculation demonstrates the fundamental relationship between width, angular measurement, and distance in military observation and targeting.