What fraction of the detector spacing determines the maximum allowed distance from a point on the ceiling to the nearest detector?

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Multiple Choice

What fraction of the detector spacing determines the maximum allowed distance from a point on the ceiling to the nearest detector?

Explanation:
With detectors arranged on a regular ceiling grid, the point farthest from any detector sits at the center of a square formed by four neighboring detectors. The distance from that center to a detector at a corner is the hypotenuse of a right triangle with legs x/2 and x/2, giving sqrt[(x/2)^2 + (x/2)^2] = (√2/2) x ≈ 0.707x. So the maximum distance to the nearest detector is about 0.7x.

With detectors arranged on a regular ceiling grid, the point farthest from any detector sits at the center of a square formed by four neighboring detectors. The distance from that center to a detector at a corner is the hypotenuse of a right triangle with legs x/2 and x/2, giving sqrt[(x/2)^2 + (x/2)^2] = (√2/2) x ≈ 0.707x. So the maximum distance to the nearest detector is about 0.7x.

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