QtiPlot 0.9.8 project file
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Table1	30	7	27/4/2012 20:48:36
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0.1
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ln(col(4))
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col(5)/col(4)
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<Text>
Tau= (40 <u>+</u> 5) μs
t1/2= (25 <u>+</u> 5) μs
--
L=(42.8 <u>+</u> 0.4) μs
R=(0.981 <u>+</u> 0.001) kOhm
Tau nominal= (43.6 <u>+</u> 0.4) μs 
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Tau
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t1/2
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<Text>
y=Ax+B
B (y-intercept) = 1,9556e+00 +/- 8,958092e-03
A (slope) = -2,411668e+04 +/- 4,440941e+02
tau=(41.5 + 0.7) μs
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<log>
[27/4/2012 21:00:11	Plot: ''Graph1'']
Exponential decay of dataset: Table1_4, using function: y0+A*exp(-x/t)
Weighting Method: Instrumental, using error bars dataset: Table1_5
Scaled Levenberg-Marquardt algorithm with tolerance = 0,0001
From x = 0,000000000000000e+00 to x = 9,000000000000001e-05
A (amplitude) = 7,311485040806457e+00 +/- 1,604761549723856e-01
t (e-folding time) = 4,517002830833426e-05 +/- 2,526662145942711e-06
y0 (offset) = -2,793272372229151e-01 +/- 1,778591374995086e-01
--------------------------------------------------------------------------------------
Chi^2/doF = 7,830771220892799e-01
R^2 = 0,998635074737394
Adjusted R^2 = 0,997952612106091
RMSE (Root Mean Squared Error) = 0,884916449213868
RSS (Residual Sum of Squares) = 5,48153985462496
---------------------------------------------------------------------------------------
Iterations = 53
Status = success
---------------------------------------------------------------------------------------
[27/4/2012 21:22:24	Plot: ''Graph2'']
Linear Regression of dataset: Table1_6, using function: A*x+B
Weighting Method: Instrumental, using error bars dataset: Table1_7
From x = 0,000000000000000e+00 to x = 9,000000000000001e-05
B (y-intercept) = 1,955663241881758e+00 +/- 8,958092673503696e-03
A (slope) = -2,411668806300744e+04 +/- 4,440941569759326e+02
--------------------------------------------------------------------------------------
Chi^2/doF = 8,894415136945578e-01
R^2 = 0,999533256866643
Adjusted R^2 = 0,999399901685683
RMSE (Root Mean Squared Error) = 0,943102069605702
RSS (Residual Sum of Squares) = 7,11553210955646
---------------------------------------------------------------------------------------

</log>