Закон пропорциональности

1.

H
Q-H
0
N
0
η
0
Q-N
Q
Q
Q-η
Q

2.

H
i
Q-H
0
N
0
η
0
Q-N
Q
Q
Q-η
Q

3.

H
Hi
i
Q-H
0
N
Qi
0
η
Qi
Q-N
Q
Q
Q-η
0
Qi
Q

4.

H
Hi
i
Q-H
0
N
Qi
Q-N
Q
Ni
0
η
Qi
Q
Q-η
0
Qi
Q

5.

H
Hi
i
Q-H
0
N
Qi
Q-N
Q
Ni
0
η
ηi
Qi
Q
Q-η
0
Qi
Q

6.

H
Hi
Qi’ = Qi∙ n’ / n; Hi’ = Hi∙ (n’)2 / n 2
i
Q-H
0
N
Qi
Q-N
Q
Ni
0
η
ηi
Qi
Q
Q-η
0
Qi
Q

7.

H
Qi’ = Qi∙ n’ / n; Hi’ = Hi∙ (n’)2 / n 2
Hi
i
Hi’
i’
Q-H
0
N
Qi’
Qi
Q-N
Q
Ni
0
η
Qi’
Qi
Q
Q-η
0
Qi’ Qi
Q

8.

H
Hi
Qi’ = Qi∙ n’ / n; Hi’ = Hi∙ (n’)2 / n 2;
Qj’ = Qj∙ n’ / n; Hj = Hj∙ (n’)2 / n 2
i
Hi’
i’
Q-H
0
N
Qi’
Qi
Q-N
Q
Ni
0
η
Qi’
Qi’
Q
Q-η
0
Qi’ Qi
Q

9.

H
Hi
Qi’ = Qi∙ n’ / n; Hi’ = Hi∙ (n’)2 / n 2;
Qj’ = Qj∙ n’ / n; Hj = Hj∙ (n’)2 / n 2
i
Hi’
j
i’
j’
Q-H
0
N
Qi ‘
Qi Qj’
Qj
Q-N
Q
Ni
0
η
Qi’
Qi
Q
Q-η
0
Qi’ Qi
Q

10.

H
Hi
Qi’ = Qi∙ n’ / n; Hi’ = Hi∙ (n’)2 / n 2;
Qj’ = Qj∙ n’ / n; Hj = Hj∙ (n’)2 / n 2
i
Hi’
j
i’
j’
Q-H
(Q – H)’
0
N
Qi’
Qi Qj’
Qj
Q-N
Q
Ni
0
η
Qi’
Qi
Q
Q-η
0
Qi’ Qi
Q

11.

H
Hi
i
Hi’
0
N
Qi’ = Qi ∙ n’ /n; Hi’ = Hi∙ (n ’)2 /n2;
Qi’ 2 = Qi2∙ (n ’)2 /n 2;
Qi’ 2/ Qi2 = (n ’)2 /n 2= Hi’ / Hi;
Qi’ 2/ Qi2 = Hi’ / Hi;
Q - H Hi’ / Qi’ 2 = Hi/ Qi2;
Hi’ / Qi’ 2 = Hi/ Qi2= … = const = k
(Q – H)’
j
i’
Qi‘
j’
Qi Qj’
Qj
Q-N
Q
Ni
0
η
Qi ‘
Qi
Q
Q-η
0
Qi’ Qi
Q

12.

H
Hi
Hi’
i
i’
0
N
H = k ∙ Q2
j
j’
Qi’ = Qi ∙ n’ /n; Hi’ = Hi∙ (n ’)2 /n2;
Qi’ 2 = Qi2∙ (n ’)2 /n 2;
Qi’ 2/ Qi2 = (n ’)2 /n 2= Hi’ / Hi;
Qi’ 2/ Qi2 = Hi’ / Hi;
Hi’ / Qi’ 2 = Hi/ Qi2;
Q-H
Hi’ / Qi’ 2 = Hi/ Qi2= … = const = k
(Q – H)’
Q-N
Q
Ni
0
η
Q
Q-η
0
Qi’ Qi
Q

13.

H
Hi
Hi’
i
i’
0
N
H = k ∙ Q2
j
j’
Qi’ = Qi ∙ n’ /n; Hi’ = Hi∙ (n ’)2 /n2;
Qi’ 2 = Qi2∙ (n ’)2 /n 2;
2
2
2
2
H = k2 ∙ Q2 Qi’ 2/ Qi2 = (n ’) /n = Hi’ / Hi;
Qi’ / Qi = Hi’ / Hi;
Hi’ / Qi’ 2 = Hi/ Qi2;
Q-H
Hi’ / Qi’ 2 = Hi/ Qi2= … = const = k
(Q – H)’
Q-N
Q
Ni
0
η
Q
Q-η
0
Qi’ Qi
Q

14.

H
Hi
Hi’
i
i’
0
N
H = k ∙ Q2
j
j’
Qi’ = Qi ∙ n’ /n; Ni’ = Ni∙ (n ’)3 /n3;
Qi’ 3 = Qi3∙ (n ’)3 /n 3;
3
3
3
3
H = k2 ∙ Q2 Qi’ 3/ Qi3 = (n ’) /n = Ni’ / Ni;
Qi’ / Qi = Ni’ / Ni;
Ni’ / Qi’ 3 = Ni/ Qi3;
Q-H
Ni’ / Qi’ 3 = Ni/ Qi3 =…= const = k1
(Q – H)’
Q-N
Q
Ni
Ni’
0
η
Q
Q-η
0
Qi’ Qi
Q

15.

H
Hi
Hi’
i
i’
H = k ∙ Q2
j
j’
H = k 2 ∙ Q2
Q-H
(Q – H)’
0
N
N = k1 ∙ Q3
Ni
Ni’
0
η
Q-N
Q
Q
Q-η
0
Qi’ Qi
Q

16.

H
Hi
Hi’
i
i’
H = k ∙ Q2
j
j’
H = k 2 ∙ Q2
Q-H
(Q – H)’
0
N
N = k1 ∙ Q3
Ni
Ni’
0
η
Q-N
(Q – N)’
Q
Q
Q-η
0
Qi’ Qi
Q

17.

H
Hi
Hi’
i
i’
H = k ∙ Q2
j
j’
H = k 2 ∙ Q2
Q-H
(Q – H)’
0
N
N = k1 ∙ Q3
Ni
Ni’
0
η
ηi ≈ ηi’
Q-N
(Q – N)’
Q
Q
Q-η
0
Qi’ Qi
Q

18.

H
Hi
i
Hi’
i’
H = k ∙ Q2
j
j’
H = k 2 ∙ Q2
Q-H
(Q – H)’
0
N
N = k1 ∙ Q3
Ni
Ni’
0
η
ηi ≈ ηi’
Q-N
(Q – N)’
Q
Q
Q-η
(Q – η)’
0
Qi’ Qi
Q