Biology Reference
In-Depth Information
F660 E460
Þ¼þ
k
17
Chl
ð
ide
Þ
a
ð
F674 E4l2
Þþ
k
18
Pheo
ð
bide
Þ
a
ð
F674 E412
Þ
þ
k
19
Chl
ð
ide
Þ
b
ð
F674 E412
Þþ
k
20
Pheo
ð
bide
Þ
b
ð
F674 E4l2
Þ
F660 E438
Þ¼þ
k
21
Chl
ð
ide
Þ
a
ð
F674 E4l2
Þþ
k
22
Pheo
ð
bide
Þ
a
ð
F674 E412
Þ
þ
k
23
Chl
ð
ide
Þ
b
ð
F674 E412
Þþ
k
24
Pheo
ð
bide
Þ
b
ð
F674 E4l2
Þ
Where
k
13
¼
Chl
ð
ide
Þ
a
ð
F674 E433
Þ=
Chl
ð
ide
Þ
a
ð
F674 E412
Þ
k
14
¼
Pheo
ð
bide
Þ
a
ð
F674 E433
Þ=
Pheo
ð
bide
Þ
a
ð
F674 E412
Þ
k
15
¼
Chl
ð
ide
Þ
b
ð
F674 E433
Þ=
Chl
ð
ide
Þ
b
ð
F674 E4I2
Þ
k
16
¼
Pheo
ð
bide
Þ
b
ð
F674 E433
Þ=
Pheo
ð
bide
Þ
b
ð
F674 E412
Þ
k
17
¼
Chl
ð
ide
Þ
a
ð
F660 E460
Þ=
Chl
ð
ide
Þ
a
ð
F674 E412
Þ
k
18
¼
Pheo
ð
bide
Þ
a
ð
F660 E460
Þ=
Pheo
ð
bide
Þ
a
ð
F674 E412
Þ
k
19
¼
ðÞ
b
F660 E460
ð
Þ=
ðÞ
b
F674 E412
ð
Þ
Chl ide
Chl ide
k
20
¼
ð
Þ
b
ð
Þ=
ð
Þ
b
ð
Þ
Pheo
bide
F660 E460
Pheo
bide
F674 E412
k
21
¼
Chl
ð
ide
Þ
a
ð
F660 E438
Þ=
Chl
ð
ide
Þ
a
ð
F674 E4I2
Þ
Þ
0
k
22
¼
ð
Þ
a
ð
Þ=
ð
Þ
a
ð
Pheo
bide
F660 E438
Pheo
bide
F674 E412
k
23
¼
ð
Þ
b
ð
Þ=
ð
Þ
b
ð
Þ
Chl
ide
F660 E438
Chl
ide
F674 E412
k
24
¼
Pheo
ð
bide
Þ
b
ð
F660 E438
Þ=
Pheo
ð
bide
Þ
b
ð
F674 E412
Þ
The numerical values of
k
13
-
k
24
are reported in Table
3.1
.They were calculated
with the above
k
equations from the same Soret excitation spectra used to calculate
k
1
-
k
12
.
Every
k
valuereportedinTable
3.1
is the mean of 15-25 different
determinations.
By substituting the numerical values of
k
13
-k
24
into the four simultaneous
equations described above and by solving for Pheo(bide)
a
(F674 E412) the
following equation was obtained:
Pheo
ð
bide
Þ
a
ð
F674 E412
Þ¼
1
:
198
ð
F674 E412
Þ
1
:
100
ð
F674 E433
Þ
þ
0
:
057
ð
F660 E460
Þþ
0
:
110
ð
F660 E438
(3.34
0
)
3.4.2.2 Determination of the Reliability of Eq. (
3.34
0
) and
Determination of Its X
1
and Sx
1
Correction Factors
The reliability of Eq. (
3.34
0
) was tested via the following equation:
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