: -, ; -, ; -, .
. .
: 0 = q 0 0; 0 =10 . . 6 . = 60 . . : 1 = q 1x 1 1 = 12 . . 9 . = 108 . . |
Δ = 1 - 0 = 108 - 60 = +48 . . |
:
I = | 1 | = | 108 | =1,8; |
0 | 60 | |||
Iq = | q1 | = | 12 | =1,2; |
q0 | 10 | |||
Ip = | p1 | = | 9 | =1,5. |
p0 | 6 |
, ..
IB = Iq x Ip → 1,8 = 1,2 1,5.
1
1) Δ(q) = (Iq -1) 0; 2) Δ(p) = (Iq I p - Iq) 0; |
Δ = 1 0 = Δ(q) +Δ B(p). |
:
1) Δ(q) = (1,2- 1,0) 60 . . = +12 . .; 2) Δ B(p) = (1,2 1,5- 1,2) 60 . . = +36 . . |
: Δ = 108 - 60 = 12 + 36, 48 . . = 48 . . |
, . - . .
, .. = q .
, .. = q.
.
2
1) Δ() = (I -1) 0; 2) Δ(q) = ( IpxI q - Ip ) 0. |
: Δ = 1 - 0 = Δ() + ΔB(q). : 1) Δ() = (1,5 - 1,0) 60 . . = +30 . .; 2) ΔB(q)= (1,5 1,2 - 1,5) 60 . . = +18 . . |
: Δ = 108 - 60 = 30 + 18, 48 . . = 48 . . |
, . . . .
|
|
- , . , , 24, 120.
. :
1) (, );
2) (, ).
: , . . , .
.
: Q0 = 0 b 0 c 0. : Q1 1 b 1 c1 |
ΔQ = Q1 - Q0. : 1) ΔQ(a) = (Ia-l) x Q0; 2) ΔQ(b) = ( Iax Ib- Ia)x Q0; 3) ΔQ(c) = (Ia x Ib x Ic - Ia x Ib ) x Q0. |
Q1 Q0 = ΔQ (a) + ΔQ(b)+ ΔQ(c). |
. . (), , , , .
- , ( ). .
1
: 0 = q0 p0 : = q 1x 0. 1 = q 1 x p 1 | ΔB(q) = B. B0 = q1p 0 q0p0 = (p1 p0) x p0 = Δq x p0 ΔB(p) = B1 B.= q1p1 q1p0 = (p1 p0) x q1 = Δp x q1 |
:
B1 -B0 = Δ B (q) + Δ B (p).
:
1)
Δ B (q) = (12 - 10) . . 6 . = +12 . .;
2)
Δ() = (9 - 6) . . 12 . = +36 . .
: Δ = 108 - 60 = 12 + 36, 48 . . = 48 . .
, , , . , .
, .. = q .
|
|
, .. = q.
.
2
: B0 = p0 x q0 : . = q1 p0 : 1 = p1 q1 | ΔB(p) = B. B0 = p1q0 p0q0 = (p1 p0) x q0 = Δp x q0 ΔB(q) = B1 - B. = p1q1 p1q0 = (q1 q0) x p1 = Δq x p1. |
Δ B = B1 B0 = ΔB(p) + ΔB(q) | |
: 1) Δ() = (9 - 6) . . 10 . = +30 . .; 3) Δ(q) = (12 - 10) . . 9 . = +18 . . | |
: Δ = 108- 60 = 30+18, 48 . . = 48 . . |
. , ..
Δ(q) = Δ q x p 0.
, ..
Δ() = Δ q 1.
. , .
.
: Q0 = 0 b0 x 0. : Q1 = 1 b 1x 1. |
ΔQ = Q1 Q0 : 1) ΔQ(a) = Δ a b 0 0; 2) ΔQ(b) = 1 Δb 0; ΔQ(c) = 1 b1 Δ. |
Q 1 -Q 0 = ΔQ(a) + Δ(b) + ΔQ(c). |
, , , , .