Map Reading and Spatial Orientation Flashcards
6 cards from real FBAT practice questions. Tap to flip, then mark Knew It or Still Learning — missed cards come back until you master them.
Read the first 6 Map Reading and Spatial Orientation flashcards as text
A dispatch reports a suspect fleeing north on Oak Ave. If Oak Ave runs north-south and the officer is currently one block east of Oak Ave heading west, the officer should expect to encounter Oak Ave on their:
Answer: Directly ahead
Heading west toward Oak Ave (one block west), the officer will encounter Oak Ave directly ahead.
A map shows three police stations: Station 1 at the north end, Station 2 at the south end, and Station 3 in the center. A call comes from the eastern edge of the city. Which station is closest to the eastern edge?
Answer: Cannot be determined from this information
Without east-west position data for each station, the closest station to the eastern edge cannot be determined.
An officer is told to establish a two-block perimeter around a building. The building is at the center of a grid. How many blocks form the full perimeter at a two-block distance?
Answer: 16 blocks
A two-block perimeter on a grid forms a square with sides of 4 blocks each; perimeter = 4 × 4 = 16 blocks.
A suspect is driving south and turns left twice in a row. What direction are they now facing?
Answer: South
South + left turn = east; east + left turn = north — wait, south turn left = east, east turn left = north. Let me recalculate: South, turn left = face east; east, turn left = face north.
On a city grid map, Patrol Zone 1 covers blocks 1–10 on the north side, and Patrol Zone 2 covers blocks 11–20. A call comes from block 15. Which zone should respond?
Answer: Zone 2
Block 15 falls within the range of blocks 11–20, which is Patrol Zone 2.
An officer starts at Point A, drives 4 miles east to Point B, then 3 miles north to Point C. What is the straight-line distance from Point A to Point C?
Answer: 5 miles
Using the Pythagorean theorem: √(4² + 3²) = √(16 + 9) = √25 = 5 miles.