4. An airplane is missing. Based on its flight plan, it has been determined that the airplane is equally likely to be in any one of three locations (each with probability 1/3). Some locations are easier to search than others for various geological reasons. If the airplane is in location 1,2,3 then the team will find it while searching there with probability 1/2, 1/3, 1/4, respectively. Suppose that location 1 is searched first, and the airplane is not found there. Show that, given this, with conditional probability 2/5 the airplane is in location 2.

Q: (-14) + (–7)

A:

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A: We have to apply the inverse Laplace transform of the second shifting theorem to find the solution…

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Q: 24 12 XD

A:

Q: What is the Probability that a student is not taking either class?

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A: To find5(18)

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A:

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A: Answer : 47

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A: Given,            LCM of 4,5.

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A: The given equation is as  (-6)-(5((-3)-6)-(-4)+9)

Q: In the

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A:

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A:

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A:

Q: 3(c) please

A:

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A:

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A:

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A: Please see the answer below.

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A: