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: B0 = q0 x p 0. : B1 = q 1x p 1. |
Δ = B1 - 0. |
1) ΔB(q) = Δ q x p 0; 2) ΔB(p) = Δ p x q 0. |
B1 B0 ≠ ΔB(q) + ΔB(p) |
= Δ q Δ p
, :
1) q
2)
Δ q Δ p | ΔB(q); |
ΔB(q) + ΔB(p) |
3)
Δ q Δ p | ΔB(p); |
ΔB(q) + ΔB(p) |
:
1) ΔB΄(q) = Δ q p0 + | Δ q Δ p | ΔB(q); | |
ΔB(q) + ΔB(p) | |||
2) ΔB΄(p) = Δ p q0 + | Δ q Δ p | ΔB(p). | |
ΔB(q) + ΔB(p) | |||
Δ = 1 - 0 = Δ'(q) + Δ'(). | |||
: : 0 = 10 . . 6 . = 60 . . : B1 = 12 . . 9 . = 108 . . | |||
: Δ = 108 - 60 =+48 . . |
:
1) ΔB(q) = (12 10) . . . = +12 . .; 2) Δ() = (9 - 6) . . 10 . = +30 . . |
: + 42 . . |
6 . ., ..
Δ(q) = +2 . .; Δ() = + 3 .; = 2 3 =6 . .
:
|
|
1) q
(+2 . .) (+3 .) | 12 . . = 1,7 . . |
12 . . + 30 . . | |
2) | |
(+2 . .) (+3 .) | 30 . . = +4,3 . . |
12 . . + 30 . . |
:
1) ΔB΄(q) = 12 + 1,7 = +13,7 .. 2) ΔB΄(p) = 30 + 4,3 = +34,3 . . |
: +48 . . |
.
: Q0 = a 0 x b 0 x c 0 : Q1 = a 1 x b 1 x c 1 |
Δ Q = Q1 - Q0 |
:
1)Δ Q(a) = Δ x b 0x c 0;
2)Δ Q(b) = Δ b x a 0 x c 0;
3)Δ Q (c) = Δ c x a 0 x b 0.
H = Δ a x Δ b x Δ c.
:
1) Δ Q ΄(a) = Δ a x b 0 x c 0 + | Δ a x Δ b x Δ c | x Δ Q (a); |
Δ Q (a) + Δ Q (b) + Δ Q (c) | ||
2) Δ Q ΄(b) = Δ b x a 0 x c 0 + | Δ Q (a) + Δ Q (b) + Δ Q (c) | x Δ Q (b); |
Δ Q (a) + Δ Q (b) + Δ Q (c) | ||
3) Δ Q ΄(c) = Δ c x a 0 x b 0 + | Δ Q (a) + Δ Q (b) + Δ Q (c) | x Δ Q (c). |
Δ Q (a) + Δ Q (b) + Δ Q (c) | ||
Δ Q = Q1 Q0 = ΔQ΄(a) + Δ Q ΄(b) + Δ Q ΄(c) |
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