1) sin( ) 60 tan( ) cos, Sin( ) 60 tan( 2, Ae e – Maxim Integrated 71M6541 Demo Board User Manual
Page 39: Tan( ) 60 tan( ) 2

71M6541 Demo Board REV 3.0 User’s Manual
39
Rev 4.0
5.
)
cos(
2
2
180
0
S
XI
XV
E
E
A
A
φ
+
+
=
6.
)
cos(
1
2
)
(
180
0
S
XV
XI
A
E
E
A
φ
+
+
=
Use above results along with E
60
and E
300
to calculate
φ
S
.
7.
1
)
60
cos(
)
60
cos(
60
−
−
=
IV
A
A
IV
E
S
XI
XV
φ
1
)
sin(
)
60
tan(
)
cos(
−
+
=
S
XI
XV
S
XI
XV
A
A
A
A
φ
φ
8.
1
)
60
cos(
)
60
cos(
300
−
−
−
−
=
IV
A
A
IV
E
S
XI
XV
φ
1
)
sin(
)
60
tan(
)
cos(
−
−
=
S
XI
XV
S
XI
XV
A
A
A
A
φ
φ
Subtract 8 from 7
9.
)
sin(
)
60
tan(
2
300
60
S
XI
XV
A
A
E
E
φ
=
−
use equation 5:
10.
)
sin(
)
60
tan(
)
cos(
2
180
0
300
60
S
S
E
E
E
E
φ
φ
+
+
=
−
11.
)
tan(
)
60
tan(
)
2
(
180
0
300
60
S
E
E
E
E
φ
+
+
=
−
12.
+
+
−
=
−
)
2
)(
60
tan(
)
(
tan
180
0
300
60
1
E
E
E
E
S
φ
Now that we know the A
XV
, A
XI
, and
φ
S
errors, we calculate the new calibration voltage gain coefficient from the
previous ones:
XV
NEW
A
V
CAL
V
CAL
_
_
=
We calculate PHADJ from
φ
S
, the desired phase lag:
[
]
[
]
−
−
−
−
−
−
−
+
=
−
−
−
−
)
2
cos(
)
2
1
(
1
)
tan(
)
2
sin(
)
2
1
(
)
2
cos(
)
2
1
(
2
)
2
1
(
1
)
tan(
2
0
9
0
9
0
9
2
9
20
T
f
T
f
T
f
PHADJ
S
S
π
φ
π
π
φ
And we calculate the new calibration current gain coefficient, including compensation for a slight gain increase
in the phase calibration circuit.
2
9
0
9
0
9
20
20
)
2
1
(
)
2
cos(
)
2
1
(
2
1
))
2
cos(
)
2
1
(
2
2
2
(
2
1
1
_
_
−
−
−
−
−
−
+
−
−
−
−
+
+
=
T
f
T
f
PHADJ
PHADJ
A
I
CAL
I
CAL
XI
NEW
π
π