When one reflector is twice as deep as another reflector, the pulses time-of-flight is _______ for the deeper reflector.

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Multiple Choice

When one reflector is twice as deep as another reflector, the pulses time-of-flight is _______ for the deeper reflector.

Explanation:
Time-of-flight grows with the distance the pulse travels, and in a uniform medium it travels down and back up at the same speed. The round-trip time is t = 2d / v. If the deeper reflector has depth 2d, the round-trip time becomes t' = 2(2d) / v = 4d / v, which is twice the original time t = 2d / v. So the deeper reflector’s time-of-flight is twice as long. The other options would require different depth changes: the same would mean no depth change, half as long would mean shallower depth, and four times as long would require quadrupling the depth.

Time-of-flight grows with the distance the pulse travels, and in a uniform medium it travels down and back up at the same speed. The round-trip time is t = 2d / v. If the deeper reflector has depth 2d, the round-trip time becomes t' = 2(2d) / v = 4d / v, which is twice the original time t = 2d / v. So the deeper reflector’s time-of-flight is twice as long. The other options would require different depth changes: the same would mean no depth change, half as long would mean shallower depth, and four times as long would require quadrupling the depth.

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