ᶦᶦ ᶦᶦ ᶦᶦ ᶦᶦ ᶦ, ᶦ, ᶦᶦ ᶦ , , ᶦ ᶦ ᶦ. ᶦᶦ ᶦ ᶦ , , ᶦ, , ᶦ, ᶦᶦ ᶦ ᶦᶦ, ᶦ ᶦ ᶦ ᶦ , ᶦ , ᶦᶦ ᶦ ᶦ ᶦ.
ᶦᶦᶦ ᶦᶦ ᶦ 53 .ᶦᶦᶦ ᶦ. ᶦᶦᶦ ᶦ 2 ᶦ - 19 ᶦ, ᶦᶦ ᶦ : ᶦᶦ ᶦᶦ 10 ᶦᶦ, 9 ᶦᶦ.
ᶦᶦᶦ ᶦᶦ :
1. ᶦ, ᶦ ᶦᶦᶦᶦ .
2. ᶦ, ᶦ ᶦ .
3. ᶦ ᶦ, ᶦᶦᶦᶦ ᶦ ᶦ .
ᶦᶦᶦ ᶦ ᶦ ᶦᶦ ᶦ ᶦ: ᶦᶦ ᶦ, , ᶦᶦ ᶦ, ᶦ . ᶦᶦ .. , ᶦ , . ᶦ ᶦ, .. ᶦ ᶦ ᶦ ᶦ. ᶦ ᶦᶦ ᶦ ᶦ ᶦ ᶦᶦ.
ᶦ ᶦ ᶦᶦᶦ ᶦ ᶦ ᶦ:
1. ᶦᶦ ᶦ ᶦᶦ ᶦ ᶦ ᶦ ᶦᶦ ᶦᶦ.
2. ᶦᶦ ᶦ , ᶦᶦ ᶦᶦ.
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3. ᶦᶦ ᶦᶦᶦ , ᶦ ᶦ ᶦ ᶦᶦ, ᶦ, ᶦᶦ ᶦ.
4. ᶦᶦ ᶦ ᶦ ᶦ, ᶦᶦᶦ ᶦ, ᶦ ᶦ ᶦᶦ, ᶦ ᶦ.
5. ᶦᶦ ᶦ ᶦ ᶦᶦ ᶦᶦ ᶦᶦ.
6. ᶦᶦ ᶦᶦ ᶦ ᶦᶦ.
ᶦᶦ ᶦ :
1. ᶦ ᶦ ᶦ ᶦ, .ᶦ.: ᶦᶦ ᶦ ᶦ- ᶦᶦ ᶦ, ᶦ ᶦ, ᶦ , ᶦ ᶦᶦ, ᶦ ᶦ ᶦᶦ, ᶦ ᶦ ᶦ ᶦᶦ. ᶦᶦ ᶦᶦ, ᶦ ᶦ ᶦᶦ.
2. ᶦ ᶦᶦ - ᶦᶦ ᶦ ᶦ: ᶦᶦ ᶦ ᶦ- ᶦᶦ ᶦ, ᶦ ᶦ, ᶦ , ᶦ ᶦᶦ, ᶦ ᶦ ᶦᶦ, ᶦ ᶦ ᶦ ᶦᶦ.
3. ᶦ ᶦ ᶦ: ᶦᶦ ᶦ ᶦ- ᶦᶦ ᶦ, ᶦ ᶦ, ᶦ , ᶦ ᶦᶦ, ᶦ ᶦ ᶦᶦ.
4. ᶦ ᶦ: ᶦᶦ ᶦ ᶦ- ᶦᶦ ᶦ, ᶦ ᶦ, ᶦ , ᶦ ᶦᶦ. ᶦ ᶦ ᶦ ᶦ 2.2.1.
2.2.1
ᶦ ᶦ
ᶦᶦ | ᶦ ᶦᶦ | ᶦ | ||||||
ᶦ. | % | ᶦ. | % | ᶦ. | % | ᶦ. | % | |
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2.2.1 , ᶦᶦ ᶦ ᶦ 4 ᶦ., 40%, ᶦ ᶦ 4 ᶦ., - 44%; ᶦ ᶦᶦ ᶦᶦ ᶦ 1ᶦ. - 10%, 2 ᶦ. - 22%; ᶦᶦ ᶦ ᶦᶦ ᶦ 4 ᶦ. 40%, ᶦ 2 ᶦ., 22%; ᶦ ᶦ ᶦ, ᶦᶦ ᶦ 1 ᶦ., ᶦ ᶦᶦ ᶦ 10%, 12% ᶦᶦ.
ᶦ ᶦ , ᶦ ᶦᶦ ᶦ.
ᶦ ᶦ ᶦ , ᶦ ᶦ, ᶦ ᶦᶦ.
ᶦ ᶦ ᶦ 2.2.2.
2.2.2
ᶦ
ᶦᶦ | ᶦ ᶦᶦ | ᶦ | ||||||
ᶦ. | % | ᶦ. | % | ᶦ. | % | ᶦ. | % | |
2.2.2 , ᶦᶦ ᶦ ᶦ 7 ᶦ., 70%, ᶦ ᶦ 5 ᶦ., - 56%; ᶦ ᶦᶦ ᶦᶦ ᶦ 2ᶦ. - 20%, 2 ᶦ. - 22%; ᶦᶦ ᶦ ᶦᶦ ᶦ 1 ᶦ. 10%, ᶦ 1 ᶦ., - 11 %; ᶦ ᶦ ᶦ, ᶦᶦ ᶦ ᶦ ᶦᶦ 0 - (0%), .ᶦ. ᶦ ᶦᶦ ᶦᶦ , ᶦ ᶦ ᶦ, ᶦ. ᶦ ᶦ 1 ᶦ., ᶦ 11 % ᶦᶦ.
ᶦ ᶦᶦ , ᶦ , ᶦ 2.2.3.
2.2.3
ᶦ ᶦᶦ | ᶦ | |||||||||||
ᶦ. | % | ᶦ. | % | ᶦ. | % | ᶦ. | % | |||||
ᶦ: ᶦᶦ | +3 | +1 | -3 | -1 | ||||||||
ᶦ ᶦ: ᶦᶦ | ||||||||||||
ᶦ: | +1 | -1 | ||||||||||
ᶦ ᶦ: |
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2.2.3 , ᶦ ᶦ ᶦᶦ ᶦ , ᶦ ᶦᶦ ᶦ 10 ᶦᶦ, ᶦᶦ , ᶦ ᶦᶦ ᶦ: 7 ᶦᶦ - (70%) ᶦ +3; 2 ᶦᶦ (20%), ᶦ ᶦᶦ ᶦ +1, ᶦᶦ ᶦ 1 ᶦᶦ- (10%) ᶦ - 3. ᶦ- ᶦ ᶦ 0 ᶦ - 1. ᶦ ᶦᶦ .
ᶦ, ᶦ ᶦᶦ 9 ᶦᶦ, ᶦ ᶦᶦ ᶦ: 5 ᶦᶦ (56%) ᶦ, ᶦ +1; ᶦ ᶦ ᶦᶦ ᶦ ᶦᶦ 2 ᶦᶦ (22%) ᶦ ; ᶦᶦ ᶦ ᶦ 1 ᶦᶦ (11%) ᶦ - 1 ; ᶦ 1 ᶦᶦ - (11%), , ᶦ ᶦ ᶦ, ᶦ ᶦ.
, , ᶦ ᶦᶦ ᶦᶦ ᶦ ᶦ ᶦᶦ ᶦ, ᶦ ᶦ , ᶦ , ᶦ ᶦᶦ, ᶦᶦ, ᶦ ᶦ ᶦᶦ. ᶦᶦ, ᶦ .
ᶦᶦ
, ᶦ ᶦ ᶦᶦᶦ ᶦᶦ ᶦᶦ. ᶦ ᶦ ᶦᶦ ᶦ , ᶦ . ᶦᶦ ᶦ ᶦ-ᶦ ᶦ. ᶦᶦ ᶦ ᶦᶦ ᶦ ᶦ.
ᶦ ᶦ ᶦ ᶦ , ᶦ ᶦ ᶦ ᶦ ᶦᶦ . ᶦ ᶦ ᶦ, ᶦᶦ ᶦ ᶦᶦ , , ᶦ , ᶦᶦ -ᶦ.
ᶦ ᶦ ᶦᶦ ᶦᶦ , ᶦ ᶦ . ᶦ ᶦ ᶦᶦ ᶦ ᶦ. , ᶦ ᶦ, ᶦ ᶦ ᶦ ᶦᶦ. ᶦᶦ , ᶦᶦ ᶦ. ᶦᶦᶦ ᶦ ᶦᶦ ᶦ ᶦ ᶦ .
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ᶦ ᶦ , ᶦ ᶦᶦ ᶦᶦ ᶦ ᶦ ᶦᶦ ᶦ, ᶦ ᶦ , ᶦ , ᶦᶦ, ᶦ ᶦ ᶦᶦ. ᶦᶦ ᶦ ᶦ ᶦ ᶦ, ᶦᶦᶦ ᶦ ᶦ ᶦ, ᶦ ᶦ ᶦ .