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C a n c u L u a t T o c h u c c h i n h q u y c M i d i a p h u o n 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 18 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 18 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 6 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 6 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 l i p h i i v e Q u a n l y d i r a n d a u t u x a y d u n g ;

C a n c u N g h i d i n l i s o 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 6 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 5 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 a n g 6 n a m 2 0 1 5 c u a C h i n h p h u v 8 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 a n g 3 n a m 2 0 1 6 c u a B o X a y d i r n g h u d n g d a n x a 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 s6 1 8 / 2 0 1 6 / T T - B X D n g a y 3 0 t h a n g 0 6 n a m 2 0 1 6 c u a B g 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 d n g d a n m o t s o n o i d u n g v e t h d m d i n h , p h e d u y e t d i r a n v a t h i e t k e , d u t o a 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 e t d i n h s o 7 7 5 / Q D - T T g n g a y 2 7 t h a n g 6 n a m 2 0 1 8 c u a T h i i t u d n g C h i n h p h u 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 g c 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 ;

C a n c u V a n b 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 g 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 g c 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 Q u y e t d i n h s 5 1 1 6 0 / Q D - U B N D n g a y 2 1 t h a n g 5 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 e d u y e t p h a n b d d u t o a n k i n h p h i v 6 n s u n g h i e p n g a n s a c h T r u n g u a n g n a m 2 0 1 8 t h u c h i e n t r u a n g t r i n h m u c t i e u 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 ;

X e t dh 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 6 1 7 4 / 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 h a a n - n h a b e p , k h u n o i t r u T r u d n g T H & T H C S C h i d n g Y e n , h u y e n V a n H o t h u o 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 u n g d a n t o e t h i e u s d , v u n g k h o k h a n n a m 2 0 1 8 v d i n h u n g n d 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 d i t r u T r u d n g T H & T H C S C h i d n g Y e n , h u y e n V a n H o .

2. Chu dau tu': S d G i a o d u e v a D a o t a o .

3. T d chuc tu' van lap hd so* bao cao kinh te-ky thuat: C d n g t y c d p h a n t u v a n x a y d u n g S o n L a . D i 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 o u L a , t i n h S o u L a .

4. Chu nhiem lap thiet ke xay dirng: K s . N g u y e n V a n B a n g .

5. Muc tieu dau tu: 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 d i t r u T r u d n g T H & T H C S C h i e n g Y e n n h a 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 I c h a i t h a c s i r d u n g . T a n g h i e u q u a s i r 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 o 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 i i a t r u d n g , g i u p t h a y v a t r d n l i a t r u d n g y e n t a m d a y v a h o c d a t k e t q u a c a o n h a t .

6. Ndi dung va quy md dau tu xay dung:

6,L C a i tao n h a noi t r u hoc sinh so 1

- P h a n m a i : T h a o d o m a i m a i F i b r o x i m a n g , h e t h d n g x a g d g d , v i k e o g d , t h a o d o t r a n c 6 t e p . M a i t h a y m d i b a n g t d n m u i d a y 0 , 3 5 m m , x a g d t h e p h o p U 8 0 x 4 0 x 2 , t r d n b a n g t d n .

- P h a n t u d n g : T h a o d d v a c h n g a n t a m g i u a p h d n g s d 2 v a p h d n g s d 3 , p h a d o g a c h t h d n g g i d p h i a t r e n c i r a d i v a c u a s d . X a y m d i t u d n g g a n p h d n g t a i t r u e 2 , 4 , 6 , t u d n g n g a n x a y b a n g g a c h k h d n g n u n g m a c 7 5 , v u a x i m a n g m a c 5 0 , t r a t t u d n g v i i a x i m a n g m a c 5 0 . X a y m d r d n g r a p h i a s a u c d n g t r i n h l a m k h u p h u t r g v d i c h i e u d a i 2 m ( t i n h t i r t i m t u d n g ) v d i g i a i p h a p m d n g x a y g a c h k h d n g n u n g m a c m a c 7 5 , v u a x i m a n g m a c 5 0 , g i a n g m d n g , g i a n g t u d n g d d b e t d n g c d t t h e p m a c 2 0 0 . T u d n g x a y g a c h k h d n g n u n g m a c 7 5 d a y 1 1 0 , n e n l a t g a c h c h d n g t r a n k i c h t h u d c ( 3 0 x 3 0 ) c m . M a i t h a y m d i b a n g t d n m i i i d a y 0 , 3 5 m m , x a g d t h e p h o p U 8 0 x 4 0 x 2 ( c i i n g k i c h t h u d c , c h u n g l o a i v d i p h a n c a i t a o ) .

- P h a n v u " a t r a t t u d n g : B o c b d I d p t r a t t u d n g , c d t , d a m , t r a n , t r a t l a i b a n g v u a x i m a n g m a c 7 5 d a y d = 1 , 5 c m . T o a n b d 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 .

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

- P h d n l a t n e n , b a c t a m c a p : B o c b d t o a n b d l a p i a n g n e n , b a c d a h o n g . L a t l a i n e n b i n g g a c h C e r a m i c k i c h t h u d c ( 4 0 x 4 0 ) c m , b a c t a m c a p l a n g l a i b a n g v u a x i m a n g m a c 7 5 , d a y d = 3 c m .

- R a n h t h o a t n u d e : L a m m d i h e t h d n g t h o a t n u d e p h i a s a u n h a .

- 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 d n g ( c d n g s u a t v a t i e t d i e n d a y t h e o h d s o t h i e t k e d a d u g c d u y e t ) .

- Thu 161 chdng set: S i r d u n g k i m t h u s e t 0 1 8 m a k e m , c h i e 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 g c t i e p d i a s i r d u n g t h e p g d c

L 6 3 x 6 3 x 5 , L = ^ 2 , 5 m .

- C a c c h i t i e t k h a c : T r o n g h d s o t h i e t k e b a n v e t h i c d n g d u g c d u y e t .

6.2. C a i tao n h a noi t r u hoc sinh so 2

- P h a n t r a n : T h a o d o t o a n b d t r a n c u t h a y m d i b a n g t r a n b a n g t d n .

- P h a n v u a t r a t t u d n g : C a o b d t o a n b d l a p v d i v e c u , h o a n t h i e n l a i I a n s o n t r u e t i e p .

- 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 n d i ( c d n g s u a 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 e t k e d a d u g c d u y e t ) .

- C a c c h i t i e t k h a c : T r o n g h d s o t h i e t k e b a n v e t h i c d n g d u g c d u y e t . r

6.3. C a i tao n h a noi t r u hoc sinh so 3

- P h a n I r a n : B d s u n g t r a n b a n g t d n .

- P h a n v u a t r a t t u d n g : C a o b d t o a n b d l a p v d i v e c u , h o a n t h i e n l a i I a n s o n t r u e t i e p .

- P h a n t u d n g : T h a o d d t h u n g g d v i t r i 2 d a u h d i n h a ( p h i t r e n t u d n g x a y ) , t h a y m d i b a n g t h u n g t d n .

- P h a n n e n : B o c b d t o a n b d l a p l a n g n e n h a n h l a n g t r i r d c n h a , l a n g l a i b i n g vCra x i m a n g m a c 7 5 , d a y d = 2 c m .

- C a c c h i t i e t k h a c : T r o n g h d s o t h i e t k e b a n v e t h i c d n g d i r g e d u y e t .

6.4. C a i tao, ndng cap n h a noi t r i i hoc sinh so 4

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

- Kien true: C d n g t r i n h d u g c t h i e t k e 1 t a n g \ ' d i t d n g c h i e u d a i n l i a l a 1 8 , 0 m

( t i n h t h e o t i m t u d n g ) v a t d n g c h i d u r d n g n h a l a 6 , 6 m ( t i n h t h e o t i m t u d n g ) ; b u d c g i a n 3 , 6 m ; n h i p 3 , 3 m h a n h l a n g t r u d c r d n g 1 , 8 m . C h i e u c a o t i n h t u c o t ± 0 , 0 0 0 d d n d i n h m a i l a 4 , 8 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 d 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 dkm v u a x i m a n g m a c 7 5 , 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 e 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 g c I a n s o u t r u e t i e p .

- Ket cdu: M d n g d a n d d b e t d n g x i m a n g m a c 2 0 0 , d a y d e m b e t d n g d a 4 x 6 m a c 1 0 0 d a y , d = 1 0 c m . N h a k h u n g t h e p l a p g h e p l i e n k e t v d i m d n g b a n g b u I d n g M l 8 x 3 0 0 c u d n g d d c a o . T u d n g b a o 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 d a y 1 1 0 . V i k e , x a g d b a n g t h e p h o p .

- 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 g c l a y t u n g u d n d i e n h i e n c d 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 d i t d i c a c p h d n g . D i e n c h i e u s a n g s u d u n g d e n t u y p l e d d u i x o a i , q u a t d u n g q u a t d a o t r a n . C a c v a t l i e u , t h i e 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 e u c h u a 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 m e m d i c h i m t u d n g , a m t r a n ;

- Thoat nuac mdi: s u d u n g m a n g t d n k e t h g p d n g P V C 0 9 0 t h o a t d u n g t a i c a c v i t r i t h o a t r a r a n h ,

- Thu lot chdng set: Su* d u n g k i m t h u s e t 0 1 8 m a k e m , c h i e 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 g 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 ;

6.5. C a i tao, ndng cap n h a dn,nhd bep:

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

- Kien true: C d n g t r i n h d u g c t h i e t k e 1 t a n g v d i t d n g c h i e u d a i n h a l a 2 2 , 2 m ( t i n h t h e o t i m t u d n g ) v a t d n g c h i e u r d n g n h a l a 6 , 6 m ( t i n h t h e o t i m t u d n g ) . B u d c g i a n 3 , 6 m ; n h i p 3 , 3 m . C h i e 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 4 , 8 m . M a i I g p t d n c h d n g n d n g , v i k e o , x a g d t h e p h o p . N e n l a t g a c h g a c h c e r a m i c k i c h t h u d c ( 4 0 x 4 0 ) c m . 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 l i t r a n g t r i v a c a c c h i t i e t k i e 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 g c I a n s o n t r i r c t i e p .

- Ket cdu: M d n g d o n d d b e t d n g x i m a n g m a c 2 0 0 , d a y d e m b e t d n g d a 4 x 6 m a c 1 0 0 d a y , d = 1 0 c m . N h a k h u n g t h e p l a p g h e p l i e n k e t v d i m d n g b a n g b u I d n g M 1 8 x 3 0 0 c u d n g d d c a o . T u d n g b a o 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 d a y 1 1 0 c a o . T u d n g s a u n h a x a y c a o 3 , 0 m , p h i a t r e n d u n g t a m n h i r a t r a n g l a y a n h s a n h t u n h i e n . V i k e , x a g d b a n g t h e p h o p .

4

- Cdp 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 g c l a y t u n g u d n d i e n h i e n c d 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 d i t d i c a c p h d n g . D i e n c h i e u s a n g s u d u n g d e n l e d t i e c k i e m d i e n , q u a t d u n g q u a t t r e o t u d n g . C a c v a t l i e u , t h i e t h 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 e u c h u a 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 c h i u n h i e t , e a c h d i e n .

- TJ^odt nude mdi: s u d u n g d n g P V C 0 1 1 0 t h o a t d i ' m g t a i c a c v i t r i t h o a t r a r a n h .

- Thu loi chdng set: S u d u n g k i m t h u s e t 0 1 8 m a k e m , c h i e 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 g 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 r o n g h d s o t h i e t k e b a n v e t h i c d n g d a d u g c t h a m d i n h .

7. Dia diem xay dung: H u y e n V a n H d , t i n h S a n L a .

8. Dien tich su dung dat: T r o n g k h u d n v i e 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 i i a c h u a - C a p H I .

10. Sd budc thiet ke: 0 1 b u d c .

11. Gia tri tdng muc dau tu: 2.262,873 trieii ddng.

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13. Hinh thiVc quan l y : D u a n c o t o n g m u c d a u t u d u d i 1 5 t y d o n g ; c h u d a u t u c a n c u t h e o I < d i o a n 8 D i d u 1 N g h i d i n l i 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 c u a C h i ' n h p h u d e t o c h u c t h u c h i e n q u a n l y d u a n t h e o d u n g q u y d j n h .

14. Tho'i 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 o t r a c h n h i e m t o c h u c t r i e n I c h a i t h u c h i e n d u a n t h e o c a c n o 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 o n g d e t h a t t h o a t , l a n g p h i v o n d a u t u ; q u a n l y d u 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 o 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 d n g U B N D t i n h ; G i a m d o c c a c s d : K e h o a c h v a D a u t u , X a y d u 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 V a n H d ; T h u t r u d n g c a c d a 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 l i r e k e t u n g a y k y b a n h a n h . / . ^ ^ ^

Nffi nhan: K T . C H U T I C H - T h u ' d n g t r u ' c t i n h u y ( b / c ) ; - T l u i a n g t i - i r c H D N D t i n h ( b / c ) ; - C h u t j c h U B N D t i n h ( b / c ) ; - C a c d / c P h o C h u t j c h U B N D t i n h ; - N h u 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 u u V T , T H , K G - V X , K T ( Q u y - 3 b ) . 2 5 b .

Le Hong Minh

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