Determine the probability mass function of X .U [Give exact answers in form of fraction.] (a) P(X = 2.4) = (b) P(1.1 < X < 11.6) = (c) P(X > 12) = i

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Chapter1: Combinatorial Analysis
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The sample space of a random experiment is {a, b, c, d, e, f}, and each outcome is equally likely. A random variable is defined as
follows:
bcdef
outcome
a
2.4 11 11
12
Determine the probability mass function of X.Use the probability mass function to determine the following probabilities:
[Give exact answers in form of fraction.]
(a) Р(X — 2.4) %3
(b) Р(1.1 < Х < 11.6) %3D
(c) P(X > 12) =
i
(d) P(0 < X < 11) =
(е) Р(X — 0 or X — 11) —
Transcribed Image Text:The sample space of a random experiment is {a, b, c, d, e, f}, and each outcome is equally likely. A random variable is defined as follows: bcdef outcome a 2.4 11 11 12 Determine the probability mass function of X.Use the probability mass function to determine the following probabilities: [Give exact answers in form of fraction.] (a) Р(X — 2.4) %3 (b) Р(1.1 < Х < 11.6) %3D (c) P(X > 12) = i (d) P(0 < X < 11) = (е) Р(X — 0 or X — 11) —
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