In the equation W = 2 x d x tan(DF error angle), what does w represent?

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Multiple Choice

In the equation W = 2 x d x tan(DF error angle), what does w represent?

Explanation:
The equation shows that the width of the search area at a given distance comes from basic trigonometry: at distance d from the centerline, an angular error creates a wedge on each side whose half-width is d tan(angle). Doubling that gives the full width, W = 2 d tan(angle). Since d is in nautical miles and tan(angle) is dimensionless, the result is in nautical miles, representing how wide the search corridor is at that range. The other options don’t describe a cross‑track width: a line of bearing is a direction, distance along a great circle is a curved path length, and antenna height relates to elevation, not the search belt width.

The equation shows that the width of the search area at a given distance comes from basic trigonometry: at distance d from the centerline, an angular error creates a wedge on each side whose half-width is d tan(angle). Doubling that gives the full width, W = 2 d tan(angle). Since d is in nautical miles and tan(angle) is dimensionless, the result is in nautical miles, representing how wide the search corridor is at that range. The other options don’t describe a cross‑track width: a line of bearing is a direction, distance along a great circle is a curved path length, and antenna height relates to elevation, not the search belt width.

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