Fajhő program v2.2.1
Megnyitva: /u1/measures/CF3K4I/masodik_meres
Kaloriméter kalibrációs paraméterek:
Cp = (23.065499057015174 +/- 0.21771721750132939) J/K
Alfa = (0.04101773174741423 +/- 0.0004192802919046853) W/K
Final set of parameters            Asymptotic Standard Error: 
=======================            ==========================
Param-0:   2.71580869457555e-05      +/-   1.3907248521440525e-05      (5.121e+01%)
Param-1:   25.156713525719837      +/-   0.0012626487154765594      (5.019e-03%)
Final set of parameters            Asymptotic Standard Error: 
=======================            ==========================
Param-0:   2.6000924413873707      +/-   0.0018986022420783158      (7.302e-02%)
Param-1:   0.0013452130943614172      +/-   5.319637652481298e-06      (3.954e-01%)
Param-2:   25.38538755074432      +/-   0.004057056176369697      (1.598e-02%)
Kettős illesztés: előszakasz korrekciója köbös spline-al
Tm = (33.96326666666667 +/- 0.005960611452601833) C
T0 = (25.163493517401022 +/- 0.005936881311087881) C
t0 = 155.84666633064512 s
t = 652.5935040322581 s
T(t) = 26.465 C
Integral = 723.524161326764 Cs
=======================
Cm = (7.961468851800402 +/- 0.30046185238508877) J/K
Tm = (33.96326666666667 +/- 0.005960611452601833) C
T0 = (25.163493517401022 +/- 0.005936881311087881) C
t0 = 155.84666633064512 s
t = 912.9207237903227 s
T(t) = 26.153 C
Integral = 961.3387510766778 Cs
=======================
Cm = (7.970969303398235 +/- 0.35666422902902245) J/K
Tm = (33.96326666666667 +/- 0.005960611452601833) C
T0 = (25.163493517401022 +/- 0.005936881311087881) C
t0 = 155.84666633064512 s
t = 514.4606935483871 s
T(t) = 26.696 C
Integral = 559.1648869702104 Cs
=======================
Cm = (8.020030754190985 +/- 0.2625764176853658) J/K
A felső magas határ nem lehet kisebb az alacsonyabbnál!
A felső magas határ nem lehet kisebb az alacsonyabbnál!
Tm = (33.96326666666667 +/- 0.005960611452601833) C
T0 = (25.163493517401022 +/- 0.005936881311087881) C
t0 = 155.84666633064512 s
t = 1141.3711411290324 s
T(t) = 25.95 C
Integral = 1111.2358994183382 Cs
=======================
Cm = (7.952005494616549 +/- 0.3918877614101838) J/K