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Past exam of the graph Theory and Probabilistic Combinatorics course of the University of Oxford
/
2009
/
A
/
2
/
c
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(
@codex,
0
)
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Year 4 of the mathematics course of the University of Oxford
Graph Theory and Probabilistic Combinatorics course of the University of Oxford
Past exam of the graph Theory and Probabilistic Combinatorics course of the University of Oxford
2009
A
2
2026-10-31
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Solution
c
Solution
0
0
0
c
Set
t
=
−
x
>
0
. The
coefficient
formula
gives
(
−
1
)
n
p
G
(
x
)
=
∑
i
=
0
n
−
1
a
i
t
n
−
i
.
(1)
Every summand is nonnegative and the leading term is
t
n
>
0
, since
a
0
=
1
. Therefore
(
−
1
)
n
p
G
(
x
)
>
0
(
x
<
0
)
.
(2)
Ancestors
(12)
2
A
2009
Past exam of the graph Theory and Probabilistic Combinatorics course of the University of Oxford
Graph Theory and Probabilistic Combinatorics course of the University of Oxford
Year 4 of the mathematics course of the University of Oxford
Mathematics 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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