Specifications

Page 25
Alternative positions
A and B ‘min value’
Gate swing A+B should Up to Up to Up to Up to Up to Up to
angle not exceed 1.5m 2m 2.5m 3m 3.5m 4m
60° - 90° or less 455mm
100° 390mm
110° 330mm
120° 275mm
Recommended positions
(Only for a 2.5m gate or shorter)
A value B value
90° or less 222 246
100° 185 205
110° 155 170
120° 128 139
Alternative positions
Gate swing A+B should Up to Up to Up to Up to Up to Up to
angle not exceed 1.5m 2m 2.5m 3m 3.5m 4m
60° - 90° or less 365mm
100° 310mm
110° 265mm
120° 220mm
A and B ‘min value’
Recommended positions
(Only for a 2.5m gate or shorter)
A value B value
90° or less 173 191
100° 145 160
110° 120 130
120° 106 114
120°
100°
110°
90°
80°
70°
60°
Gate opening angle
0°
120°
100°
110°
90°
80°
70°
60°
Gate opening angle
0°
1400mm Extended1400mm Extended
1000mm Retracted1000mm Retracted
1600mm Extended1600mm Extended
1100mm Retracted1100mm Retracted
For V400 (400mm operator)
For V500 (500mm operator)
Gate swing
angle
Gate swing
angle
Outward Swing Gate Setup
B
A
make up bracket
to suit
For gates opening 90° or less:
B
A
make up bracket
to suit
For gates opening more than 90°:
Figure 8 Position Outward Opening Gates
Page 24
Ensure that the gate does not exceed the
gate mass specifications on page 8.
Outward opening swing gates must have
physical end stops fitted in the open
position.
Origin clamps must NOT be fitted.
For best security (but slower operation)
install with large B value
For fast operation (but less security)
install with small A and small B values
G AT E C L O S E D
G
A
T E
O
P
E
N
G AT E O P E N
End stop see
Caution Note
CAUTION:
Dimension A is always measured
at right angles to the centre-line of
the gate in its open position.
‘(A+B) max’
110mm 110mm 110mm 120mm 140mm 160mm
110mm 110mm 110mm 120mm 140mm 160mm
110mm 110mm 110mm 120mm
110mm
110mm 110mm 110mm 120mm 140mm 160mm
110mm 110mm 110mm 120mm 140mm 160mm
110mm 110mm 110mm 120mm
110mm 110mm 110mm
110mm 110mm
NOT RECOMMENDED
NOTE: A and B must both be greater than ‘min value’ and A + B < (A+B ) max; where
B = (A+B) Max - A min OR; A = (A+B) Max - B min
NOTE: A and B must both be greater than ‘min value’ and A + B < (A+B ) max; where
B = (A+B) Max - A min OR; A = (A+B) Max - B min
‘(A+B) max’
NOT RECOMMENDED