s6:1620/qd-ubndsonla.gov.vn/sitefolders/root/4858/qd so 1620.pdf · dja chi: sd 39, dudng td hieu,...

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UY BAN NHAN DAN CONG HOA XA HOI CHU NGHIA VIET NAM TINH SON LA Doc lap - Tu do - Hanh phiic S6 :1620 /QD-UBND Son La, ngay 28 thdng 6 nam 2019 QUYET DINH Ve vice phe duyet da an dau ta xay dung cong trinh Cai tao, sua chaa nha an-nha bep, khu noi tru tradng THCS Long He, huyen Thuan Chau thuoc Chaong trinh muc tieu giao due vung nui, vung dan toe thieu so, vung kho khan nam 2019 CHU TICH UY BAN NHAN DAN TINH Can cu Luat To chuc c h i n h q u y e n dia p h u c m g n g a y 19 thang 6 nam 2015; Can cu Luat Xay d u n g n g a y 18 thang 6 nam 2014; Can cu Luat D a u t u c o n g n g a y 18 thang 6 nam 2014; Can cu Nghi dinh s5 3 2 / 2 0 1 5 / N D - C P n g a y 25 thang 3 nam 2015 cua Chinh p h u v e quan l y c h i p h i d a u t u x a y dung; Can cu Nghi dinh so 5 9 / 2 0 1 5 / N D - C P n g a y 18 thang 6 n a m 2 0 1 5 cua Chinh p h u v e Quan l y d u a n d a u t u x a y dung; Can cu Nghi <3inh s6 4 6 / 2 0 1 5 / N D - C P n g a y 12 thang 5 nam 2015 cua Chinh p h u v e Quan ly c h a t l u g n g v a b a o t r i c o n g trinh xay dung; Can cu Nghi dinh so 4 2 / 2 0 1 7 / N D - C P n g a y 05 thang 4 n a m 2 0 1 7 v e viec b 6 s u n g Nghi d i n h 5 9 / 2 0 1 5 / N D - C P n g a y 18 thing 6 n a m 2 0 1 5 c u a Chinh p h u v e quan l y d u a n d a u t u x a y dung; Can cu Thong tu 06/2016/TT-BXD ngay 10 thing 3 n a m 2 0 1 6 c u a B o Xay dung huang d a n x i c dinh va quan l y c h i phi d a u t u x a y d u n g c o n g trinh; Can cu Thong t u s o 18/2016/TT-BXD ngay 30 thing 0 6 n a m 2 0 1 6 c u a B o Xay dung quy dinh chi tiet va huong dan mot so noi dung v^ t h a m d i n h , phe duyet d u i n v a thiet k e , d u toin xay d u n g c o n g trinh; Can cu Quylt dmh s6 775/QD-TTg ngay 27 thing 6 n a m 2 0 1 8 c u a T h u tudng Chinh phu ve viec phe d u y e t C h u o n g trinh muc tieu giao due vung nui, vung d a n t o e thieu so, vung kho khan giai d o a n 2 0 1 6 - 2 0 2 0 ; 1

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Page 1: S6:1620/QD-UBNDsonla.gov.vn/SiteFolders/Root/4858/QD so 1620.pdf · Dja chi: Sd 39, dudng Td Hieu, thanh phd San La, tinh San La. 4. Chu nhiem lap thiet ke xay dang: Ks. Pham Van

UY BAN NHAN DAN CONG HOA XA HOI CHU NGHIA V I E T NAM TINH SON LA Doc lap - Tu do - Hanh phiic

S 6 : 1 6 2 0 / Q D - U B N D Son La, ngay 28 thdng 6 nam 2019

Q U Y E T D I N H Ve vice phe duyet da an dau ta xay dung cong trinh

Cai tao, sua chaa nha an-nha bep, khu noi tru tradng T H C S Long He, huyen Thuan Chau thuoc Chaong trinh muc tieu giao due vung nui,

vung dan toe thieu so, vung kho khan nam 2019

C H U T I C H U Y BAN NHAN DAN T I N H •

C a n c u L u a t T o c h u c c h i n h q u y e n d i a p h u c m g n g a y 1 9 t h a n g 6 n a m 2 0 1 5 ;

C a n c u L u a t X a y d u n g n g a y 1 8 t h a n g 6 n a m 2 0 1 4 ;

C a n c u L u a t D a u t u c o n g n g a y 1 8 t h a n g 6 n a m 2 0 1 4 ;

C a n c u N g h i d i n h s 5 3 2 / 2 0 1 5 / N D - C P n g a y 2 5 t h a n g 3 n a m 2 0 1 5 c u a C h i n h p h u v e q u a n l y c h i p h i d a u t u x a y d u n g ;

C a n c u N g h i d i n h s o 5 9 / 2 0 1 5 / N D - C P n g a y 1 8 t h a n g 6 n a m 2 0 1 5 c u a C h i n h p h u v e Q u a n l y d u a n d a u t u x a y d u n g ;

C a n c u N g h i <3inh s 6 4 6 / 2 0 1 5 / N D - C P n g a y 1 2 t h a n g 5 n a m 2 0 1 5 c u a C h i n h p h u v e Q u a n l y c h a t l u g n g v a b a o t r i c o n g t r i n h x a y d u n g ;

C a n c u N g h i d i n h s o 4 2 / 2 0 1 7 / N D - C P n g a y 0 5 t h a n g 4 n a m 2 0 1 7 v e v i e c b 6 s u n g N g h i d i n h 5 9 / 2 0 1 5 / N D - C P n g a y 1 8 t h i n g 6 n a m 2 0 1 5 c u a C h i n h p h u v e q u a n l y d u a n d a u t u x a y d u n g ;

C a n c u T h o n g t u 0 6 / 2 0 1 6 / T T - B X D n g a y 1 0 t h i n g 3 n a m 2 0 1 6 c u a B o

X a y d u n g h u a n g d a n x i c d i n h v a q u a n l y c h i p h i d a u t u x a y d u n g c o n g t r i n h ;

C a n c u T h o n g t u s o 1 8 / 2 0 1 6 / T T - B X D n g a y 3 0 t h i n g 0 6 n a m 2 0 1 6 c u a B o X a y d u n g q u y d i n h c h i t i e t v a h u o n g d a n m o t s o n o i d u n g v ^ t h a m d i n h , p h e d u y e t d u i n v a t h i e t k e , d u t o i n x a y d u n g c o n g t r i n h ;

C a n c u Q u y l t d m h s 6 7 7 5 / Q D - T T g n g a y 2 7 t h i n g 6 n a m 2 0 1 8 c u a T h u t u d n g C h i n h p h u v e v i e c p h e d u y e t C h u o n g t r i n h m u c t i e u g i a o d u e v u n g n u i , v u n g d a n t o e t h i e u s o , v u n g k h o k h a n g i a i d o a n 2 0 1 6 - 2 0 2 0 ;

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C a n c u C o n g v a n s 6 5 9 2 0 / B G D D T - K H T C n g a y 2 8 t h a n g 1 2 n a m 2 0 1 8 c u a B o G i a o d u e v a D a o t a o v e v i e c t r i e n k h a i C h u o n g t r i n h m u c t i e u g i a o d u e v u n g n u i , v u n g d a n t o e t h i l u s o , v u n g k h o k h a n g i a i d o a n 2 0 1 6 - 2 0 2 0 ;

C a n c u Q u y l t d i n h s 5 2 4 5 / Q D - U B N D n g a y 2 9 t h a n g 0 1 n a m 2 0 1 9 c u a U B N D t i n h S a n L a v e v i e c p h a n b o n g u o n k i n h p h i v 6 n s u n g h i e p t h u c h i e n c h u o n g t r i n h m u c t i e u M T Q G , c h u o n g t r i n h m u c t i e u n a m 2 0 1 9 ;

X e t d e n g h i c u a G i a m d 6 c S d X a y d u n g t a i t d t r i n h s o 1 6 3 / T T r - S X D n g a y 2 6 t h a n g 6 n a m 2 0 1 9 ,

Q U Y E T DINH:

Dieu 1. P h e d u y e t d u a n d a u t u x a y d u n g c o n g t r i n h C a i t a o , s u a c h u a n l i a a n - n h a b e p , k h u n p i t r u t r u d n g T H C S L o n g H e , h u y e n T h u a n C h a u t h u p c C h u o n g t r i n h m u c t i e u g i a o d u e v u n g n u i , v i i i n g d a n t p c t h i e u s o , v u n g k h o k h a n n a m 2 0 1 9 v d i n h u n g n p i d u n g c h i n h s a u :

1. Ten du* an: C a i t a o , s u a c h u a n h a a n - n h a b e p , k h u n p i t r u T r u d n g T H C S L o n g H e , h u y e n T h u a n C h a u .

2. Chu dau ta: S d G i a o d u e v a D a o t a o .

3. To chac ta van lap ho so bao cao kinh te-ky thuat:

C o n g t y C O p h a n t u v a n x a y d u n g S a n L a .

D j a c h i : S d 3 9 , d u d n g T d H i e u , t h a n h p h d S a n L a , t i n h S a n L a .

4. Chu nhiem lap thiet ke xay dang: K s . P h a m V a n C h i e u .

5. Muc tieu dau ta: V i e c C a i t a o , s u a c h u a n h a a n - n h a b e p , k h u n p i t r u t r u d n g T H C S L o n g H e n h S m d a m b a o v a d u y t r i s u l a m v i e c b i n h t h u d n g , a n t o a n c u a c d n g t r i n h t h e o q u i d i n h c u a t h i e t k e s u d t q u a t r i n h k h a i t h a c s u d u n g . T a n g h i e u q u a s u d u n g , c h d n g x u d n g c a p c d n g t r i n h v a h o a n t h i e n c a s d v a t c h a t h a t a n g m o t e a c h t o a n d i e n t h e o t i e u c h u a n d a m b a o d u y t r i b o a t d d n g c u a t r u d n g , g i u p t h a y v a t r d n h a t r u d n g y e n t a r n d a y v a h p c d a t k e t q u a c a o n h a t .

6. Noi dung va quy md dau ta xay dang:

6 A . C a i tao n h a not t r u so 1

- P h a n t r a n : B d s u n g t r a n t h a c h c a o x u o n g n d i k i c h t h u d c ( 6 0 x 6 0 ) c m ;

P h a n t u d n g : T h a o d a t o a n b p t u d n g t h u n g t d n c u d a h o n g t h a y b a n g t u d n g x a y 1 1 0 C O k e t c a u m d n g x a y d a h o c v u a x i m a n g m a c 5 0 , t u d n g x a y g a c h k h d n g n u n g v u a x i m a n g m a c 5 0 t u d n g d a y 1 1 0 , t r a t t u d n g v u a x i m a n g m a c 5 0 d a y d = l , 5 c m . T o a n b p t u d n g h o a n t h i e n I a n s o n t r u e t i e p .

2

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- P h a n n e n n h a , b a c t a r n c a p : D u e b o t o a n b o l a p l a n g nhn c u , l a t l a i b a n g g a c h C e r a m i c k i c h t h u d c ( 5 0 x 5 0 ) c m ; X a y b o s u n g b a c t a m cip b i n g g a c h k h d n g n u n g v u a x i m a n g m a c 5 0 , l a n g v u a x i m a n g m a c 7 5 d a y d = 2 , 0 c m ;

- P h a n c u a , h o a sk: T h a y m d i t o a n b d c u a d i , c u a s d b a n g c u a t h e p d i n h

h i n h . H o a sk bkng t h e p v u d n g 1 2 x 1 2 ;

- T h a y l a i t o a n b d h e t h d n g d i e n t r o n g v a n g o a i n h a , h e t h d n g d a y d i e n d i c h i m t u o n g ( c d n g s u d t v a t i d t d i e n d a y t h e o h o s a t h i d t k d d a d u a c d u y e t ) .

- C a c c h i t i ^ t k h a c : T h e o h o s a t h i d t k e B V T C l a p , t r i n h t h a m d i n h . r

6.2. C a i tao n h a npi t r u so 2

- P h d n t r a n : B d s u n g t r i n t h a c h c a o x u o n g n d i k i c h t h u d c ( 6 0 x 6 0 ) c m ;

P h d n t u d n g : T h a o d a t o a n b p t u d n g t h u n g t d n c u d a h o n g t h a y b a n g t u d n g x a y 1 1 0 C O k e t c d u m d n g x a y d a h o c v u a x i m a n g m a c 5 0 , t u d n g x a y g a c h I c h d n g n u n g v u a x i m a n g m a c 5 0 t u d n g d a y 1 1 0 , t r a t t u d n g v u a x i m a n g m a c 5 0 d a y d = 1 , 5 c m . T o a n b p t u d n g h o a n t h i e n I a n s o n t ru*c t i d p .

- P h a n n e n n h a , b a c t a m c d p : D u e b d t o a n b p I d p l a n g n d n c u , l a t l a i b a n g g a c h C e r a m i c k i c h t h u d c ( 5 0 x 5 0 ) c m ; X a y b d s u n g b a c t a m c a p b a n g g a c h I d i d n g n u n g v u a x i m a n g m a c 5 0 , l a n g v u a x i m a n g m a c 7 5 d a y d = 2 , 0 c m ;

- P h a n c u a , h o a s a t : T h a y m d i t o a n b p c u a d i , c u a s d b a n g c u a t h e p d i n h h i n h . H o a s a t b a n g t h e p v u d n g 1 2 x 1 2 ;

f r

- T h a y l a i t o a n b p h e t h d n g d i e n t r o n g v a n g o a i n h a , h e t h d n g d a y d i e n d i c h i m t u d n g ( c d n g s u i t v a t i e t d i e n d a y t h e o h d s a t h i d t k d d a d u p e d u y e t ) .

- C a c c h i t i d t k h a c : T h e o h d s a t h i e t k e B V T C l a p , t r i n h t h a m d i n h .

6.3. C a i tao, sira c h i r a n h a a n

- H i e n t r a n g n h a b d p m a i F i b r o x i m a n g t u d n g b a o q u a n h b a n g g a c h c h i d a x u d n g c a p k h d n g d u d i d u k i e n d d c a i t a o , n a n g c a p n d n p h a d i d d x a y m d i v d i g i a i p h a p t h i d t k d c u t h d n h u s a u :

- Kien true: C d n g t r i n h d u p e t h i e t k d 1 t a n g v d i t d n g c h i d u d a i n h a l a 2 8 , 8 m ( t i n h t h e o t i m t u d n g ) , t d n g c h i d u r d n g n h a l a 6 , 3 m ( t i n h t h e o t i m t u d n g ) , h a n h l a n g t r u d c r d n g 1 , 5 m . B u d c g i a n 3 , 6 m ; n h i p 6 , 3 m . C h i d u c a o t i n h t u c d t ± 0 , 0 0 0 d e n d i n h m a i l a 5 , 1 m . M a i l a p t d n c h d n g n d n g , x a g d t h e p h o p . N e n l a t g a c h c e r a m i c k i c h t h u d c ( 5 0 x 5 0 ) c m . C u a d i , c u a s d b a n g c u a t h e p d i n h h i n h . T r a t t u d n g t r o n g v a n g o a i v u a x i m a n g m a c 5 0 . T r a t g d p h a o , t h a n h t r a n g t r i v a c a c c h i t i e t k i d n t r u e k h a c b a n g v u a x i m a n g m a c 7 5 . T u d n g t r o n g , n g o a i n h a v a t r a n d u a c I a n s a n t r u e t i d p .

3

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r r

- Ket cau: M o n g x a y d a h o c v u a x i m a n g m a c 5 0 l o t m o n g d e m c a t d e n t u a i n u a c dim c h a t d a y d = 5 0 m m . D a m , l a n h t o d o b e t o n g c 6 t t h e p t l i i c d n g t o a n k h d i t a i c h o c d p d d b d n B 1 5 ( m a c 2 0 0 ) . T u d n g c h i u l i r e x a y g a c h k l i d n g n u n g v u a x i m a n g m a c 5 0 d a y 2 2 0 .

- Cap dien: N g u d n d i e n c a p c h o c d n g t r i n h d u a c \iy t u n g u d n d i e n h i e n c 6 c u a t r u d n g t d i t u d i e n t d n g c u a n h a r d i p h a n p h o i t d i c a c p h o n g . D i e n c h i d u s a n g s u d u n g d e n h u y n h q u a n g t i d e k i d m d i e n , q u a t d u n g t r e o t u d n g . C a c v a t l i e u , t h i d t b i d i e n c u a c d n g t r i n h s u d u n g h a n g t r o n g n u d e d a t d u t i d u c h u d n . T o a n b d d a y d a n d a t t r o n g d n g g h e n d i c h i m t u d n g .

- Thodt nude mdi: s u d u n g d n g P V C 0 1 1 0 t h o a t d u n g t a i cac v i t r i t h o a t r a l u n h . r \

- Thu loi chong set: S u d u n g k i m t h u s e t 0 1 8 m a k e r n , c h i d u d a i L = 0 , 8 m , d a y d a n v a d a y t h u s e t 0 1 0 , d a y t i e p d i a 0 1 6 , c o c t i e p d i a s u d u n g t h e p g d c L 6 3 x 6 3 x 5 , L = 2 , 5 m .

- Cac chi tiet khac: T h e o h d s a t h i d t k d B V T C l a p , t r i n h t h a m d i n l i .

7. Dja diem xay dyng: H u y e n T h u a n C h a u , t i n h S o n L a .

8. Dien tich sa dung dat: T r o n g k h u d n v i d n k h u d a t c u a t r u d n g .

9. Loai cap cdng trinh: C d n g t r i n h c a i t a o , s u a c h u a - C a p I I I .

10. So bade thiet ke: 0 1 b u d c . 11. Gia trj tdng mdc dau ta: 1.424,534 trieu dong. Trong do:

- C h i p h i x a y d u n g

- C h i p h i q u a n l y d u a n p A

- C h i p h i t u v a n d a u t u x a y d u n g

- C h i p h i k h a c

- C h i p h i d u p h o n g

1 . 1 4 5 , 8 3 2 T r i e u d d n g ;

3 4 , 1 8 7 T r i e u d d n g ;

1 3 2 , 8 2 5 T r i e u d d n g ;

5 6 , 1 5 1 T r i e u d d n g ;

5 5 , 5 3 9 T r i e u d d n g ;

12. Nguon von va kha nang can dot von

1 2 . L N g u d n vdn: T h e o Q u y e t d i n h s o 2 4 5 / Q p - U B N D n g a y 2 9 t h a n g 0 1 n a m 2 0 1 9 c u a U B N D t i n h S a n L a v e v i e c p h a n b d n g u d n k i n h p h i s u n g h i e p t h u c h i e n c a c C h u o n g t r i n h M T Q G , c h u o n g t r i n h m y c t i e u n a m 2 0 1 9 .

1 2 . 2 . K h d ndng can doi von

Not dung Nam

2019 Von Trung

uoug Von d o i

ong Tong cong

C a i t a o , s u a c h i r a n h a a n - n h a b e p , I c h u n d i t r u t r u d n g T H C S L o n g H e , h u y e n T h u a n C h a u

1 . 4 2 4 , 5 3 4 1 . 1 3 5 , 0 7 7 2 8 9 , 4 5 7 1 . 4 2 4 , 5 3 4

4

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13. Hinh thac quan ly: D p a n c 6 t o n g m u c d a u t u d u a l 1 5 t y d d n g ; c h u dkn t u c a n c u t h e o K h o a i i 8 D i S u 1 N g h i d i n h s d 4 2 / 2 0 1 7 / N D - C P n g a y 0 5 t h a n g 4 n a m 2 0 1 7 c u a C h i n h p h u d e t d c h u c t h u c h i e n q u a n l y d p a n t l i e o d u n g q u y d i n h .

14. Thoi gian thuc hien: N a m 2 0 1 9 - 2 0 2 0 .

Dieu 2: S d G i a o d u e v a D a o t a o t i n h S o n L a (chu dau tu) c d t r a c h n h i e m t d c h u c t r i e n k h a i t h u c h i e n d p a n t h e o c a c n d i d u n g g h i t a i D i e u 1 Q u y e t d i n h n a y ; k h d n g d e t h a t t h o a t , l a n g p h i v d n d a u t u ; q u a n l y d p a n , q u a n l y c h i p h i d a u t u x a y d u n g , q u a n l y c h a t l u g n g c d n g t r i n h x a y d u n g d u n g q u y d i n h .

Dieu 3: C h a n h V a n p h o n g U B N D t i n h ; G i a m d d c c a c s d ; K e h o a c h v a D a u t u , X a y d p n g , T a i c h i n h , G i a o d u e v a D a o t a o ; G i a m d d c K h o b a c n h a n u d e t i n h ; C h u t i c h U B N D h u y e n T h u a n C h a u ; T h u t r u d n g c a c d o n v i c d l i e n q u a n c h i u t r a c h n h i e m t h i h a n h q u y e t d i n h n a y .

Q u y e t d i n h n a y c d h i e u I p c k e t u n g a y k y b a n h k n h J . J ^

mi n h a n : K T . C H U T I C H - T h u c m g t r p c t i n h i i y ( b / c ) ; - T h i r a n g t r p c H D N D t i n h ( b / c ) ; - C h i i t i c h U B N D t i n h ( b / c ) ; - C a c d /c P h o C h u t i c h U B N D t i n h ; - N h i r D i e u 3 ( T / h ) ; - T r u n g t a m t h o n g t i n t i n h ; - L i n i V T , T H , K G - V X , K T ( Q u y - 0 3 ) . 2 5 b .

5

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