Poprawa 1.

Obliczanie log(w) i log(p)

Log(w)

Odpowiednio dla każdego W log(w) =

W	log(W)
0,007	-2,13625
0,050	-1,30245
0,092	-1,03731
0,186	-0,73079
0,290	-0,53769
0,473	-0,32512
0,666	-0,17649
0,937	-0,02823
1,324	0,121802
1,897	0,278129

Odpowiednio dla każdego P log(p) =

P	log(P)
0,461	-0,33663
1,177	0,070939
2,181	0,338686
3,282	0,516079
4,455	0,648883
5,860	0,767927
7,430	0,870976
9,369	0,971671
10,293	1,012561
13,313	1,124273

Obliczanie niepewności:

1. logW

$$u_{c}\left( \text{logW} \right) = \sqrt{\sum_{i = 1}^{10}\left( \frac{\partial logW}{\partial W} \bullet u(W) \right)^{2}} = \sqrt{\sum_{i = 1}^{10}\left( \frac{1}{W} \bullet u(W) \right)^{2}} = \sqrt{1,25} = 0,625$$

1. logP

$$u_{c}\left( \text{logP} \right) = \sqrt{\sum_{i = 1}^{10}\left( \frac{\partial logP}{\partial P} \bullet u(P) \right)^{2}} = \sqrt{\sum_{i = 1}^{10}\left( \frac{1}{P} \bullet u(P) \right)^{2}} = \sqrt{0,205} = 0,1025$$

Wnioski: