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Glven P (A)-0.56, P (B) - 0.75, P(C) = 0.12 and that events A, B, and C areindependent, what is P (A, B, and g

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Glven P (A)-0.56, P (B) - 0.75, P(C) = 0.12 and that events A, B, and C are
independent, what is P (A, B, and g
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Glven P (A)-0.56, P (B) - 0.75, P(C) = 0.12 and that events A, B, and C are independent, what is P (A, B, and g

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Step 1

Independent events:

If the probability of occurring of one event does not affect the probability of occurring of other events, then it is called independent events. The probability of three independent events is denoted as shown below.

P(A,B, and C) P(AnBnC)
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P(A,B, and C) P(AnBnC)

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Step 2

Probability of independent events A, B, and C:

It is given that the events A, B, and C are independent events. Whereas, P(A) = 0.56, P(B) = 0.75, and P(C) = 0.12.

For the independent events A, B, and C, ...

Р(АnBоС)3D P(A)х P(B)xP(C)
3D 0.56х 0.75х0.12
=0.0504
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Р(АnBоС)3D P(A)х P(B)xP(C) 3D 0.56х 0.75х0.12 =0.0504

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