() SA1 . SA1 2 ( ). . 1.
1
| () | ||
| L2 | ||
| L1 | ||
| L3 | ||
| L4 |
. : 1 23 , . / 1. .
TV1, TV2 (. 3 ). 1.6 -2 1, 2 (. 3, ).
:
1. ( ) .
2. ( (.3, ).
3. 4. 3, 7 ( 5). .
4. SA1 2 .
5. 1 L2.
6. V2 SA3 (. 3, ).
7. SA5.1-SA5.2 U (n) ( ). V2, 1. 2.
8. ( ) 2.
9. ( , 10 ), . ( ). 2.
10. 7, 8, 9 . , 2. . .
|
|
|
11. ( ) , . .
2
| n / | , | , | I, | U, | N4, | =+, | , / | , / | Q, 3/ | N, | h, % | |
:
1.
=+, (1)
, ,
,
2.
, (2)
.
3. (2)
, /, (3)
- , = 1, 2 /3 ( 20 , d = 50% 0,101 ).
, r
, 
=1,29 /3 t0 = 0 ,
t , .
4.
=0,8× , /, (4)
0,8 .
5.
Q=C×F, 3/, (5)
F , 2. 100 ,
F =0,785× d2 =0,785×0,12=0,00785 2
6.
%, (6)
N4 , , ;
N , .
, (1), (3), (4), (5), (7), 2.
=f (Q), N=f(Q), h=f(Q)
=f (Q), , .6.
.
1. .
2. .
3. .
4. .
5. .
6. .
7. .
8. .
2
:
;
;
;
.
|
|
|
1.
() SA1 . SA1 1 ( ). . 1.
. : 1 23 , . / 1. .
TV1, TV2 (. 3 ). 1.6 -2 1, 2 (. 3, ).
:
1. ( ) .
2. ( (.3, ).
3. 4. 1, 5 ( 7). .
4. SA1 1 .
5. 1 L1.
6. V2 SA3 (. 3, ).
7. SA5.1-SA5.2 U (n) ( ). V2, 1. 3.
8. ( ) 3.
9. ( , 10 ), . ( ). 3.
10. 7, 8, 9 . , 3. . .
11. ( ) , . .
3
| n / | , | , | I, | U, | N3, | =+, | , / | , / | Q, 3/ | N, | h, % | |
:
1.
=+, (1)
, ,
,
2.
, (2)
.
3. (2)
|
|
|
, /, (3)
- , = 1, 2 /3 ( 20 , d = 50% 0,101 ).
, r
, =1,29 /3 t0 = 0 ,
t , .
4.
=0,8× , /, (4)
0,8 .
5.
Q=C×F, 3/, (5)
F , 2. 100 ,
F =0,785× d2 =0,785×0,12=0,00785 2
6.
%, (6)
N3 , , ;
N , .
, (1), (3), (4), (5), (7), 3.
=f (Q), N=f(Q), h=f(Q)
=f (Q), , .8.
.
1. .
2. .
3. .
4. .
5. .
6. .
7. .
8. .
3
: .
. , - , , , . , . I II . . () (). , 300 . , , , , . , . , . .
|
|
|
. . . 9. =f(Q) , (1 , 2 - , S - ).
. 9. , I : Q Q1 . , , , (2<0).
II , (
), .
, ( ). , -Q, h-Q (. 9.), . , .
, : , :
;
i=2
.
() SA1 . SA1 2 ( ). . 1.
. : 1 23 , . / 1. .
