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Past exam of the mathematical methods I course of the University of Oxford
/
2014 resit
/
10
/
a
/
i
/
Solution
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Mathematical methods I course of the University of Oxford
Past exam of the mathematical methods I course of the University of Oxford
2014 resit
10
a
i
2026-10-25
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For
n
≥
1
, use
sin
2
(
n
x
)
=
[
1
−
cos
(
2
n
x
)]
/2
. The
inner product
is
⟨
f
n
,
f
n
⟩
=
∫
−
π
π
sin
2
(
n
x
)
d
x
=
π
(
n
≥
1
)
.
(1)
The stated nonnegative index range also includes
n
=
0
. Since
f
0
is the
zero function
,
⟨
f
0
,
f
0
⟩
=
0
, so it must be removed from any proposed
basis
.
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i
a
10
2014 resit
Past exam of the mathematical methods I course of the University of Oxford
Mathematical methods I course of the University of Oxford
Year 1 of the physics course of the University of Oxford
Physics 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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