Vimar LINEA Kurzanleitung Seite 6

C O L L E G A M E N T O 2 F I L I • 2 - W I R E C O N N E C T I O N • B R A N C H E M E N T 2 F I L S
C O N E X I Ó N D E 2 H I L O S • 2 - D R A H T - A N S C H L U S S •
C a r i c h i c o m a n d a b i l i L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 l a m p a d e )
5 - 1 0 0 W ( m a x 1 0 l a m p a d e )
4 0 - 3 0 0 V A
( m a x 3 t r a s f o r m a t o r i d i t i p o
C o n t r o l l a b l e l o a d s L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 l a m p s )
5 - 1 0 0 W ( m a x 1 0 l a m p s )
4 0 - 3 0 0 V A
( m a x 3 t r a s f o r m e r s
C h a r g e s p i l o t a b l e s L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 l a m p e s )
5 - 1 0 0 W ( m a x 1 0 l a m p e s )
4 0 - 3 0 0 V A
( m a x 3 t r a n s f o r m a t e u r s
C a r g a s g o b e r n a b l e s L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 l á m p a r a s )
5 - 1 0 0 W ( m a x 1 0 l á m p a r a s )
4 0 - 3 0 0 V A
( m a x 3 t r a n s f o r m a d o r e s
R e g e l b a r e L a s t e n L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 L a m p e n )
5 - 1 0 0 W ( m a x 1 0 L a m p e n )
4 0 - 3 0 0 V A
( m a x 3 T r a n s f o r m a t o r e n
Ε λ ε γ χ ό μ ε ν α φ ο ρ τ ί α L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 λ α μ π τ ή ρ ε ς τ ο μ έ γ )
5 - 1 0 0 W ( m a x 1 0 λ α μ π τ ή ρ ε ς τ ο μ έ γ )
4 0 - 3 0 0 V A
( m a x 3 μ ε τ α σ χ η μ α τ ι σ τ έ ς
T E
   3 0 0 4 0 -
(       1 0        )    2 0 0 1 0 - (       5        )   1 0 0 1 0
(       2 0        )    2 0 0 5 - (       1 0        )    1 0 0 5
        3 0 0 4 0  -
(           5        ) (
C
x x 1 3 5 0 1 2 2 0 6
•
Σ Υ Ν Δ Ε Σ Η 2 Κ Α Λ Ω Δ Ι Ω Ν
T E
4 0 - 3 0 0 W
1 0 - 2 0 0 W ( m a x 1 0 l a m p a d e )
5 - 2 0 0 W ( m a x 2 0 l a m p a d e )
4 0 - 3 0 0 V A
) ( m a x 5 t r a s f o r m a t o r i d i t i p o
L
T E
4 0 - 3 0 0 W
1 0 - 2 0 0 W ( m a x 1 0 l a m p s )
5 - 2 0 0 W ( m a x 2 0 l a m p s )
4 0 - 3 0 0 V A
) ( m a x 5 t r a s f o r m e r s
L C
T E
4 0 - 3 0 0 W
1 0 - 2 0 0 W ( m a x 1 0 l a m p e s )
5 - 2 0 0 W ( m a x 2 0 l a m p e s )
4 0 - 3 0 0 V A
) ( m a x 5 t r a n s f o r m a t e u r s
L
T E
4 0 - 3 0 0 W
1 0 - 2 0 0 W ( m a x 1 0 l á m p a r a s )
5 - 2 0 0 W ( m a x 2 0 l á m p a r a s )
4 0 - 3 0 0 V A
) ( m a x 5 t r a n s f o r m a d o r e s
L
T E
4 0 - 3 0 0 W
1 0 - 2 0 0 W ( m a x 1 0 L a m p e n )
5 - 2 0 0 W ( m a x 2 0 L a m p e n )
4 0 - 3 0 0 V A
) ( m a x 5 T r a n s f o r m a t o r e n
L
T E
4 0 - 3 0 0 W
1 0 - 2 0 0 W ( m a x 1 0 λ α μ π τ ή ρ ε ς τ ο μ έ γ )
5 - 2 0 0 W ( m a x 2 0 λ α μ π τ ή ρ ε ς τ ο μ έ γ )
4 0 - 3 0 0 V A
) ( m a x 5 μ ε τ α σ χ η μ α τ ι σ τ έ ς
L
L E                       
   4 0 0 4 0 -
 -
-
         3 0 0 4 0 -
          3        )
L
C O L L E G A M E N T O 3 F I L I • 3 - W I R E C O N N E C T I O N • B R A N C H E M E N T 3 F I L S
.          
C O N E X I Ó N D E 3 H I L O S • 3 - D R A H T - A N S C H L U S S •
C a r i c h i c o m a n d a b i l i
)
C
A l i m e n t a t o r i 0 1 8 7 4 - 0 1 8 7 5
L a m p a d e 0 2 6 6 2
C o n t r o l l a b l e l o a d s
)
P o w e r s u p p l i e s 0 1 8 7 4 - 0 1 8 7 5
L a m p s 0 2 6 6 2
C h a r g e s p i l o t a b l e s
)
C
A l i m e n t a t i o n 0 1 8 7 4 - 0 1 8 7 5
L a m p e s 0 2 6 6 2
C a r g a s g o b e r n a b l e s
)
C
A l i m e n t a d o r e s 0 1 8 7 4 - 0 1 8 7 5
L á m p a r a s 0 2 6 6 2
)
C
R e g e l b a r e L a s t e n
N e t z t e i l e 0 1 8 7 4 - 0 1 8 7 5
)
C
L a m p e n 0 2 6 6 2
Ε λ ε γ χ ό μ ε ν α φ ο ρ τ ί α
Τ ρ ο φ ο δ ο τ ι κ ά 0 1 8 7 4 - 0 1 8 7 5
Λ α μ π τ ή ρ ε ς α σ φ α λ ε ί α ς 0 2 6 6 2
T E
   3 0 0 4 0 -
(       1 0        )    2 0 0 1 0
(       2 0        )    2 0 0 3
         3 0 0 4 0 -
(           5        )
C
       
       
Σ Υ Ν Δ Ε Σ Η 3 Κ Α Λ Ω Δ Ι Ω Ν
L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 l a m p a d e ) 1 0 - 2 0 0 W
3 - 1 0 0 W ( m a x 1 0 l a m p a d e )
4 0 - 3 0 0 V A
( m a x 3 t r a s f o r m a t o r i d i t i p o ) ( m a x 5 t r a s f o r m a t o r i d i t i p o
L
m a x 1 0 a l i m e n t a t o r i
m a x 1 0 l a m p a d e
L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 l a m p s )
3 - 1 0 0 W ( m a x 1 0 l a m p s )
4 0 - 3 0 0 V A
( m a x 3 t r a n s f o r m e r s ) ( m a x 5 t r a n s f o r m e r s
L
m a x 1 0 p o w e r s u p p l i e s
m a x 1 0 l a m p s
L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 l a m p s )
3 - 1 0 0 W ( m a x 1 0 l a m p s )
4 0 - 3 0 0 V A
( m a x 3 t r a n s f o r m e r s )
L
m a x 1 0 a l i m e n t a t i o n s
m a x 1 0 l a m p e s
L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 l á m p a r a s ) 1 0 - 2 0 0 W
3 - 1 0 0 W ( m a x 1 0 l á m p a r a s ) 3 - 2 0 0 W
4 0 - 3 0 0 V A
( m a x 3 t r a n s f o r m a d o r e s ) ( m a x 5 t r a n s f o r m a d o r e s
L
m a x 1 0 a l i m e n t a d o r e s
m a x 1 0 l á m p a r a s
L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 L a m p e n ) 1 0 - 2 0 0 W
3 - 1 0 0 W ( m a x 1 0 L a m p e n )
4 0 - 3 0 0 V A
( m a x 3 T r a n s f o r m a t o r e n ) ( m a x 5 T r a n s f o r m a t o r e n
L
m a x 1 0 N e t z t e i l e
m a x 1 0 L a m p e n
L E
4 0 - 4 0 0 W
1 0 - 1 0 0 W ( m a x 5 λ α μ π τ ή ρ ε ς τ ο μ έ γ ) 1 0 - 2 0 0 W ( m a x 1 0 λ α μ π τ ή ρ ε ς τ ο μ έ γ )
3 - 1 0 0 W ( m a x 1 0 λ α μ π τ ή ρ ε ς τ ο μ έ γ ) 3 - 2 0 0 W ( m a x 2 0 λ α μ π τ ή ρ ε ς τ ο μ έ γ )
4 0 - 3 0 0 V A
( m a x 3 μ ε τ α σ χ η μ α τ ι σ τ έ ς ) ( m a x 5 μ ε τ α σ χ η μ α τ ι σ τ έ ς
L
m a x 1 0 τ ρ ο φ ο δ ο τ ι κ ά τ ο μ έ γ
m a x 1 0 λ α μ π τ ή ρ ε ς τ ο μ έ γ
L E
   4 0 0 4 0 -
- (       5        )    1 0 0 1 0 -
- (       1 0        )    1 0 0 3 -
         3 0 0 4 0 -
(           3        )
L
      1 0       
      1 0       
3 6 0 6 3 M a r o s t i c a V I - I t a l y
• .     3         
T E
4 0 - 3 0 0 W
( m a x 1 0 l a m p a d e )
3 - 2 0 0 W ( m a x 2 0 l a m p a d e )
4 0 - 3 0 0 V A
)
C
N o n a p p l i c a b i l e
N o n a p p l i c a b i l e
T E
4 0 - 3 0 0 W
1 0 - 2 0 0 W ( m a x 1 0 l a m p s )
3 - 2 0 0 W ( m a x 2 0 l a m p s )
4 0 - 3 0 0 V A
)
C
N o t a p p l i c a b l e
N o t a p p l i c a b l e
T E
4 0 - 3 0 0 W
1 0 - 2 0 0 W ( m a x 1 0 l a m p s )
3 - 2 0 0 W ( m a x 2 0 l a m p s )
4 0 - 3 0 0 V A
( m a x 5 t r a n s f o r m e r s )
C
N o n a p p l i c a b l e
N o n a p p l i c a b l e
T E
4 0 - 3 0 0 W
( m a x 1 0 l á m p a r a s )
( m a x 2 0 l á m p a r a s )
4 0 - 3 0 0 V A
)
C
N o a p l i c a b l e
N o a p l i c a b l e
T E
4 0 - 3 0 0 W
( m a x 1 0 L a m p e n )
3 - 2 0 0 W ( m a x 2 0 L a m p e n )
4 0 - 3 0 0 V A
)
C
N i c h t a n w e n d b a r
N i c h t a n w e n d b a r
T E
4 0 - 3 0 0 W
4 0 - 3 0 0 V A
)
C
Δ ε ν ι σ χ ύ ε ι
Δ ε ν ι σ χ ύ ε ι
                      
0 1 8 7 5 - 0 1 8 7 4       
0 2 6 6 2      
V i a l e V i c e n z a , 1 4
w w w . v i m a r . c o m