QtiPlot 0.9.8 project file
<scripting-lang>	muParser
<windows>	3
<table>
Table1	30	3	3/31/2017 10:29:04 AM
geometry	0	0	445	220	
header	V[X]	p-vdW[Y]	p-ideal[Y]
ColWidth	100	100	100	
<com>
<col nr="2">
1*8.314*(273.15-72)/col("V")
</col>
</com>
ColType	0;0/8	0;0/8	0;0/8
ReadOnlyColumn	0	0	0
HiddenColumn	0	0	0
Comments				
WindowLabel		2
<data>
0	5e-05	38700000	33447222
1	5.1e-05	35900000	32791394
2	5.2e-05	33700000	32160790
3	5.3e-05	31600000	31553983
4	5.4e-05	29500000	30969650
5	5.5e-05	27900000	30406565
6	5.6e-05	26500000	29863591
7	5.7e-05	25400000	29339668
8	5.8e-05	24100000	28833812
9	6e-05	22100000	27872685
10	6.1e-05	20300000	27415756
11	6.5e-05	18500000	25728632
12	7e-05	16300000	23890873
13	7.4e-05	14900000	22599474
14	7.9e-05	13600000	21169128
15	9e-05	12200000	18581790
16	0.000101	11100000	16558031
17	0.000119	9630000	14053455
18	0.00014	8690000	11945436
19	0.00016	7650000	10452257
20	0.00018	7130000	9290895
21	0.000201	6520000	8320204.5
22	0.000221	6240000	7567244.8
23	0.000241	5800000	6939257.7
24	0.00026	5420000	6432158.1
25	0.00028	4840000	5972718.2
26	0.000301	4620000	5556016.9
</data>
</table>
<table>
FitStats1	100	3	3/31/2017 10:44:26 AM
geometry	0	220	445	220	hidden
header	1[X]	LPL[Y]	UPL[Y]
ColWidth	85	61	61	
<com>
</com>
ColType	0;0/8	0;0/8	0;0/8
ReadOnlyColumn	0	0	0
HiddenColumn	0	0	0
Comments	Independent Variable	Lower 0.95 Prediction Limit	Upper 0.95 Prediction Limit	
WindowLabel	Prediction Limits of Non-linear Fit	2
<data>
0	5e-05	38364513	39290927
1	5.2535354e-05	31904948	32830503
2	5.5070707e-05	27315286	28240013
3	5.7606061e-05	23949808	24873740
4	6.0141414e-05	21415071	22338240
5	6.2676768e-05	19460893	20383330
6	6.5212121e-05	17922573	18844311
7	6.7747475e-05	16688519	17609590
8	7.0282828e-05	15681248	16601685
9	7.2818182e-05	14845821	15765655
10	7.5353535e-05	14142558	15061822
11	7.7888889e-05	13542335	14461062
12	8.0424242e-05	13023460	13941682
13	8.2959596e-05	12569565	13487315
14	8.5494949e-05	12168150	13085460
15	8.8030303e-05	11809566	12726469
16	9.0565657e-05	11486286	12402815
17	9.310101e-05	11192385	12108573
18	9.5636364e-05	10923157	11839036
19	9.8171717e-05	10674833	11590436
20	0.00010070707	10444368	11359728
21	0.00010324242	10229287	11144438
22	0.00010577778	10027562	10942536
23	0.00010831313	9837519.4	10752349
24	0.00011084848	9657768.2	10572487
25	0.00011338384	9487146.2	10401787
26	0.00011591919	9324675.1	10239271
27	0.00011845455	9169526.8	10084111
28	0.0001209899	9020995.8	9935600.5
29	0.00012352525	8878477.6	9793136.3
30	0.00012606061	8741451.4	9656197
31	0.00012859596	8609465.7	9524331.3
32	0.00013113131	8482127.4	9397145.8
33	0.00013366667	8359091.8	9274296.1
34	0.00013620202	8240055.6	9155478.6
35	0.00013873737	8124750.2	9040425
36	0.00014127273	8012937.1	8928896.4
37	0.00014380808	7904402.7	8820679.5
38	0.00014634343	7798955.7	8715582.8
39	0.00014887879	7696423.5	8613433.5
40	0.00015141414	7596649.6	8514075.3
41	0.00015394949	7499492	8417366.2
42	0.00015648485	7404821.2	8323176.5
43	0.0001590202	7312518.3	8231387.2
44	0.00016155556	7222474.2	8141889.4
45	0.00016409091	7134588.2	8054582.1
46	0.00016662626	7048767.4	7969372.4
47	0.00016916162	6964925.2	7886173.7
48	0.00017169697	6882981.3	7804905.6
49	0.00017423232	6802860.8	7725493
50	0.00017676768	6724493.4	7647865.8
51	0.00017930303	6647813.6	7571958.1
52	0.00018183838	6572759.4	7497708.1
53	0.00018437374	6499272.8	7425057.6
54	0.00018690909	6427299	7353951.6
55	0.00018944444	6356786	7284338.3
56	0.0001919798	6287684.9	7216168.4
57	0.00019451515	6219949.1	7149395.4
58	0.00019705051	6153534.5	7083975
59	0.00019958586	6088399.1	7019865.2
60	0.00020212121	6024503	6957025.8
61	0.00020465657	5961807.9	6895418.7
62	0.00020719192	5900277.6	6835007.3
63	0.00020972727	5839877.3	6775756.8
64	0.00021226263	5780573.7	6717634
65	0.00021479798	5722335.2	6660606.7
66	0.00021733333	5665131.1	6604644.6
67	0.00021986869	5608932.3	6549718.1
68	0.00022240404	5553710.8	6495799.3
69	0.00022493939	5499439.6	6442860.9
70	0.00022747475	5446092.8	6390877
71	0.0002300101	5393645.5	6339822.5
72	0.00023254545	5342073.8	6289673.5
73	0.00023508081	5291354.6	6240406.6
74	0.00023761616	5241465.6	6191999.5
75	0.00024015152	5192385.6	6144430.7
76	0.00024268687	5144093.7	6097679.2
77	0.00024522222	5096570	6051725.2
78	0.00024775758	5049795.4	6006549.1
79	0.00025029293	5003751.1	5962132.3
80	0.00025282828	4958419.3	5918456.5
81	0.00025536364	4913782.5	5875504.3
82	0.00025789899	4869824	5833258.8
83	0.00026043434	4826527.5	5791703.5
84	0.0002629697	4783877.3	5750822.6
85	0.00026550505	4741858.1	5710600.6
86	0.0002680404	4700455.3	5671022.8
87	0.00027057576	4659654.5	5632074.5
88	0.00027311111	4619441.8	5593742
89	0.00027564646	4579804	5556011.4
90	0.00027818182	4540727.9	5518869.8
91	0.00028071717	4502200.9	5482304.3
92	0.00028325253	4464210.9	5446302.5
93	0.00028578788	4426745.9	5410852.4
94	0.00028832323	4389794.3	5375942.3
95	0.00029085859	4353345	5341560.7
96	0.00029339394	4317387.2	5307696.8
97	0.00029592929	4281910.2	5274339.6
98	0.00029846465	4246903.8	5241478.9
99	0.000301	4212358	5209104.5
</data>
</table>
<multiLayer>
Graph1	1	1	3/31/2017 10:29:53 AM
geometry	463	5	562	454	active
WindowLabel		2
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Alignement	0	0
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ggeometry	-1	10	536	385
<PageGeometry>-0.0018315	0.025	0.981685	0.9625</PageGeometry>
PlotTitle	Az argon van der Waals állandóinak meghatározása	#000000	4228
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<Autoscaling>0</Autoscaling>
<ScaleFonts>1</ScaleFonts>
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Background	#ffffff	0
Margin	0
Border	0	#000000
grid	0	0	0	0	#0000ff	0	0.5	#a0a0a4	2	0.4	#0000ff	0	0.5	#a0a0a4	2	0.4	0	0	2	0	0
EnabledAxes	1	0	1	0	
AxesTitles	V/m<sup>3</sup>	p/Pa		%(?Y)	
AxesTitleColors	#000000	#000000	#000000	#000000	
AxesTitleAlignment	5124	4	5124	4
AxesTitleDistance	2	-1	2	-1
InvertedTitle	0	0	0	0
TitleFont	MS Shell Dlg 2	10	75	0	0	0
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AxesColors	#000000	#000000	#000000	#000000
AxesNumberColors	#000000	#000000	#000000	#000000
AxesBaseline	0	0	0	0	
CanvasBackground	#ffffff	0
curve	Table1_V	Table1_p-vdW	1	0	#000000	0	1	5	1	#000000	#000000	0	#000000	14	1	2	0	0	29	1
curve	Table1_V	Table1_p-ideal	1	0	#ff0000	0	1	5	1	#008080	#008080	0	#000000	14	1	2	0	0	29	1
<Function>
<Type>0</Type>
<Title>NonLinearFit1</Title>
<Expression>8.314*(273.15-72)/(x-b)-a/x^2</Expression>
<Variable>x</Variable>
<Range>5e-05	0.000301</Range>
<Points>100</Points>
<Constant>a	0.136708216854532</Constant>
<Constant>b	3.21158903211448e-05</Constant>
<Style>0</Style>
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<Pen>
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<Visible>1</Visible>
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curve	FitStats1_1	FitStats1_LPL	0	1	#0000ff	0	1	0	0	#000000	#a0a0a4	0	#000000	14	0	2	0	0	99	1
curve	FitStats1_1	FitStats1_UPL	0	1	#0000ff	0	1	0	0	#000000	#a0a0a4	0	#000000	14	0	2	0	0	99	1
scale	0	0	40000000	0	9	5	0	0
scale	1	0	40000000	0	9	5	0	0
scale	2	0	0.00035	0	8	5	0	0
scale	3	0	0.00035	0	8	5	0	0
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LabelsPrefix				
LabelsSuffix				
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EnabledTickLabels	1	1	1	1
<Legend>
<Frame>1</Frame>
<Color>#000000</Color>
<FrameWidth>1</FrameWidth>
<LineStyle>0</LineStyle>
<x>0.00017850779510022</x>
<y>39122257.053292</y>
<right>8.55381165919282e-05</right>
<bottom>34640522.875817</bottom>
<attachTo>1</attachTo>
<onTop>1</onTop>
<visible>1</visible>
<Text>
\l(1)mért adatok
\l(2)számolt ideális gáz
\l(3)illesztett van der Waals gáz
\l(4)95%-os megbízhatósági tartomány
<b>Modell</b>: 8,314∙(273,15–72)/(x–b)–a/x<sup>2</sup>
<b>a</b> = (1,367±0,008)×10<sup>–1</sup>
<b>b</b> = (3,211±0,008)×10<sup>–5</sup>
</Text>
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<open>1</open>
<log>
[3/31/2017 10:43:00 AM	Plot: ''Graph1'']
Non-linear Fit of dataset: Table1_p-vdW, using function: 8.314*(273.15-72)/(x-b)-a/x^2
Weighting Method: No weighting
Scaled Levenberg-Marquardt algorithm with tolerance = 0.0001
From x = 5.0000000000000e-05 to x = 3.0100000000000e-04
a = 1.3670821685453e-01 +/- 7.5786425097926e-04
b = 3.2115890321145e-05 +/- 7.6267781872229e-08
--------------------------------------------------------------------------------------
Chi^2/doF = 4.7539273443308e+10
R^2 = 0.9996052592267
Adjusted R^2 = 0.9995723641622
RMSE (Root Mean Squared Error) = 218035.0280191
RSS (Residual Sum of Squares) = 1188481836083
---------------------------------------------------------------------------------------
Iterations = 5
Status = success
---------------------------------------------------------------------------------------

</log>