:
t = 140 0C
1) -0879
2) - 1-05
-0879
:
21
0,15 0
:
: -200 0
: 500 0
:
1-
- -1-05
:
23
1 0
:
: 0 0
: 200 0
1. - .
1( )
)
= 
= 
130,27646 0
)
D = S2 = 
= 1,8708210302
)
= S = 
= 
=1,36777 0
)
=0,193433 0
2.3.2
) R = Xmax Xmin
R = 6,212 0
) r = 1+3.32*lg(n) (n=50- )
r = 1+3.32*lg50
r = 7
=0,887429 0
:
| X(j) | n(j) |
| 128,1974 | |
| 129,0849 | |
| 129,9723 | |
| 130,8597 | |
| 131,7471 | |
| 132,6346 | |
| 133,522 |
Xj(nj)
, - .
k=2,01, P=0,95.
∆=k* 
=2,01*1,367779=2,74920
∆=k* 
=2,01*0,193433=0,388880
:(130,276462,7492) 0, P=0,95
:(130,32,7) 0, P=0,95
:(130,276460,38888) 0, P=0,95
:(130,30,4) 0, P=0,95
2. .
2( )
)
= = 130,05738 0
)
D = S2 = = 0,86845,0
)
= S = = =0,9319 0
)
=0,13179 0
2.3.2
) R = Xmax Xmin
R = 4,121 0
) r = 1+3.32*lg(n) (n=50- )
r = 1+3.32*lg50
r = 7
=0,588714 0
:
| X(j) | n(j) |
| 128,4487 | |
| 129,0374 | |
| 129,6261 | |
| 130,2149 | |
| 130,8036 | |
| 131,3923 | |
| 131,981 |
Xj(nj)
|
|
|
, - .
k=2,01, P=0,95.
∆=k* =2,01*0,9319=1,873140
∆=k* =2,01*0,13179=0,2649020
:(130,057381,87314) 0, P=0,95
:(130,11,9) 0, P=0,95
:(130,057380,264902) 0, P=0,95
:(130,060,26) 0, P=0,95
3. .
3( )
)
= = 129,93162 0
)
D = S2 = = 1,51208790
)
= S = = =1,22966 0
)
=0,173902 0
2.3.2
) R = Xmax Xmin
R = 6,371 0
) r = 1+3.32*lg(n) (n=50- )
r = 1+3.32*lg50
r = 7
=0,910143 0
:
| X(j) | n(j) |
| 127,9981 | |
| 128,9083 | |
| 129,8184 | |
| 130,7286 | |
| 131,6387 | |
| 132,5489 | |
| 133,459 |
Xj(nj)
, - .
k=2,01, P=0,95.
∆=k* =2,01*1,22966=2,4716360
∆=k* =2,01*0,173902=0,3495420
:(129,931622,471636) 0, P=0,95
:(129,92,5) 0, P=0,95
:(129,931620,349542) 0, P=0,95
:(129,90,3) 0, P=0,95
4. .
4( )
)
= = 129,93292 0
)
D = S2 = = 1,165571670
)
= S = = =1,079616 0
)
=0,152681 0
2.3.2
) R = Xmax Xmin
R = 5,337 0
) r = 1+3.32*lg(n) (n=50- )
r = 1+3.32*lg50
r = 7
=0,762429 0
:
| X(j) | n(j) |
| 127,9304 | |
| 128,6929 | |
| 129,4553 | |
| 130,2177 | |
| 130,9801 | |
| 131,7426 | |
| 132,505 |
Xj(nj)
, - .
k=2,01, P=0,95.
∆=k* =2,01*1,079616=2,1700290
∆=k* =2,01*0,152681=0,3068880
:(129,932922,170029) 0, P=0,95
:(129,92,2) 0, P=0,95
:(129,932920,306888) 0, P=0,95
:(129,90,3) 0, P=0,95
5. .
5( )
|
|
|
)
= = 130,466340
)
D = S2 = = 1,2612280
)
= S = = =1,23044 0
)
=0,158822 0
2.3.2
) R = Xmax Xmin
R = 4,606 0
) r = 1+3.32*lg(n) (n=50- )
r = 1+3.32*lg50
r = 7
=0,6580
:
| X(j) | n(j) |
| 129,182 | |
| 129,84 | |
| 130,498 | |
| 131,156 | |
| 131,814 | |
| 132,472 | |
| 133,13 |
Xj(nj)
, - .
k=2,01, P=0,95.
∆=k* =2,01*1,123044=2,2573190
∆=k* =2,01*0,158822=0,3192330
:(130,466342,257319) 0, P=0,95
:(130,52,3) 0, P=0,95
:(130,466340,319233) 0, P=0,95
:(130,50,3) 0, P=0,95
