Question

Events A and B are mutually exclusive. Suppose event A occurs with probability 0.82 and event B occurs with probability 0.03. Compute the probability that A occurs or B does not occur (or both). Compute the probability that either A occurs without B occurring or A and B both occur.

Answer #1

P(A) = 0.82

P(B) = 0.03

As A and B are mutually exclusive so P(both) = 0

**a)** P(A occurs or B does not accur) = P(B
doesn't occur) = 1 - P(B) = 1 - 0.03 = **0.97**

If B doesn't occur then that will contain entire A occurs because A and B are mutually exclusive.

**b)** P(either A occurs without B or both) = P(A
occurs) = **0.82**

Since A and B are both cannot occur hence there is no value of 'both' condition and A is occurring with B always.

I hope this will help. Thank you.

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Compute the probability that A does not occur or B does not occur
(or both). Compute the probability that neither the event A nor the
event B occurs. (If necessary, consult a list of formulas.)

Events A and B are independent. Suppose event
A occurs with probability 0.29 and event B occurs
with probability 0.98.
Compute the probability that B occurs but A
does not occur.
Compute the probability that either A occurs without
B occurring or B occurs without A
occurring.

Event A and B are mutually exclusive. Suppose event A occurs with
probability 0.27 and event B occurs with probability 0.53. please
show me how to do it. a) computer the probability that B occurs or
A does not occur (or both). b) compuute the probabilitythat B occur
without A occuring or A and Bboth occur

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probability .10 and event B occurs with probability .65 . Compute
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Compute the probability that A occurs or B does not occur (or
both).

If the probability that event A occurs is0.51,the probability
that event B occurs is 0.64 and that probability that both A and B
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Event A occurs with probability 0.6. Event B occurs with
probability 0.4. If A and B are disjoint (mutually exclusive),
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A.
P(A and B) = 0.24
B.
P(A or B) = 1.0
C.
P(A and B) = 1.0
D.
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Being one of the tallest people in the United States and being
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MC0402: Suppose there are two events, A and B.
The probability of event A is P(A) = 0.3.
The probability of event B is P(B) = 0.4.
The probability of event A and B (both occurring) is P(A and B)
= 0.
Events A and B are:
a.
40%
b.
44%
c.
56%
d.
60%
e.
None of these
a.
Complementary events
b.
The entire sample space
c.
Independent events
d.
Mutually exclusive events
e.
None of these
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. Suppose that the probability of event A is 0.4 and the
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