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Byju's Answer
Standard XII
Physics
Acceleration
In a poisson ...
Question
In a poisson distribution, the variance is
m
. The sum of terms in odd places in the distribution is
A
e
−
m
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B
e
−
m
cos
h
(
m
)
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C
e
−
m
sin
h
(
m
)
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D
e
−
m
cot
h
(
m
)
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Solution
The correct option is
A
e
−
m
cos
h
(
m
)
e
−
m
cos
h
(
m
)
Suggest Corrections
0
Similar questions
Q.
lf
m
is the variance of a Poisson Distribution, then the sum of the terms in odd places is:
Q.
If
m
is the variance of Poisson distribution, then sum of the terms in even places is
Q.
If X has Poisson distribution with parameter
m
=
1
, find
P
[
X
≤
1
]
. (Use
e
−
1
=
0.3679
)
Q.
If
X
has Poisson distribution with parameter
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=
1
. Find
P
[
X
≤
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]
(use
e
−
1
=
0.367879
)
.
Q.
If
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e
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