Range of an acoustic source by triangulation


In determining the range of an acoustic source by triangulation, one must accurately measure the time at which the spherical wave front arrives at a receiving sensor. According to Perruzzi and Hilliard (1984), errors in measuring these arrival times can be modeled as having uniform distributions. Suppose that measurement errors are uniformly distributed from?0.04 to+0.05 microsecond.

a). Find the probability that a particular arrival time measurement will be in error by less than 0.01 microsecond.

b). Find the mean and the variance of these measurement errors.

If we have a random variable X with mean µ, are P(X ? µ) and P(X ? µ) necessarily 50%? Can you give an example where this doesn't happen? Where it does happen?

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Basic Statistics: Range of an acoustic source by triangulation
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