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Byju's Answer
Standard X
Mathematics
Addition Theorem of Probability for 2 Events
If A and ...
Question
If
A
and
B
are independent events with
P
(
A
)
=
0.2
and
P
(
B
)
=
0.5
, then find the value of
P
(
A
∪
B
)
.
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Solution
It is given that
A
and
B
are independent events.
Therefore,
P
(
A
∩
B
)
=
0
P
(
A
∪
B
)
=
P
(
A
)
+
P
(
B
)
P
(
A
∪
B
)
=
0.2
+
0.5
=
0.7
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0
Similar questions
Q.
If
A
and
B
are independent events with
P
(
A
)
=
0.2
,
P
(
B
)
=
0.5
. then find
P
(
A
/
B
)
Q.
Let
A
and
B
be independent events with
P
(
A
)
=
0.2
,
P
(
B
)
=
0.5
. Then find:
(i)
P
(
A
|
B
)
(ii)
P
(
B
|
A
)
(iii)
P
(
A
∩
B
)
(iv)
P
(
A
∪
B
)
Q.
If
A
and
B
are two independent events with
P
(
A
)
=
1
2
,
P
(
A
∪
B
)
=
3
5
and
P
(
B
)
=
x
, then find the value of
x
.
Q.
If
A
and
B
are two independent events such that
P
(
A
)
>
0.5
,
P
(
B
)
>
0.5
,
P
(
A
∩
¯
¯¯
¯
B
)
=
3
25
,
P
(
¯
¯¯
¯
A
∩
B
)
=
8
25
,
then the value of
P
(
A
∩
B
)
is
Q.
If
A
and
B
are events of the same experiments with
P
(
A
)
=
0.2
,
P
(
B
)
=
0.5
, then find the maximum value of
P
(
A
∩
B
)
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