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Past exam of the Probability, statistics and options II course of the University of Oxford
/
2011
/
M
/
M5
/
a
/
vi
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Probability, statistics and options II course of the University of Oxford
Past exam of the Probability, statistics and options II course of the University of Oxford
2011
M
M5
a
2026-10-31
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Solution
vi
Solution
0
0
0
vi
The
remainder
after the
first
child
,
X
2
, is uniform on
0
,
…
,
N
−
1
. Given
X
2
=
j
≥
1
, the
second
child
takes an
average
of
(
j
+
1
)
/2
stickers; when
j
=
0
the amount is zero. Hence, for
N
≥
1
,
E
Y
2
=
N
1
j
=
1
∑
N
−
1
2
j
+
1
=
4
N
(
N
−
1
)
(
N
+
2
)
.
(1)
The expression gives zero for
N
=
1
,
as
expected.
Ancestors
(13)
a
M5
M
2011
Past exam of the Probability, statistics and options II course of the University of Oxford
Probability, statistics and options II course of the University of Oxford
Year 2 of the mathematics and statistics course of the University of Oxford
Mathematics and statistics course of the University of Oxford
Undergraduate course of the University of Oxford
Course of the University of Oxford
University of Oxford
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