Sharp CE-125 - Page 48

1 3 1
Z 3
R = 2 6 . 9726 0 2 74
i' : = - 0. 73 ' H2 6 0 0 9
R= 1 . 7 6 1 4 67 8 9
X = - 1.2 8 4 40 3 668E - 01
Z B
R = 3. 10 0 91 74 3
X = -3 . 3 0 2 75 22 99 E- 0 1
z c
R = 2 . 0 9 17 43 1 19
X = 1 . 972 477063
Z A
Z 3 R = 9
Z3 X = 5
Z2 > ~ = - 2
Z A R = 8
Z A X =
3
ZB
R = 9
Z B
X = - 5
z c
R = 7
z c ~ < : =
6
Z l
R =
1 4. 9 7169811
.. . . _
1 6 . 6 5 0 9 434
, -._ -
Z2
R =
23 . 24 7 0 5 8 84
'x ' -
- 9 . 2 1176 46 95
.. -
Z l R = 5
Zl : ~ = 3
Z 2 R = 6
PRINTED OUTPUTS
ca l cu l atio n s give
Z1 == 14.97 + 1 6 . 65 ;
z , == 23 .2 5 - 9 . 2 l j
z , = 26 . 97 - 0 . 74i
z{Rb =9 z { Rc =7
b X b = - 5 c X e = 6
2) T he fo ll o wi ng Y connect i o n is conv e rt e d to the e q ui val e n t va l u e fo r til e 1!J.
con n ectio n.
z { R1 = 5 z { R 2 = 6 z { R 3 = 9
1
X 1 = 3
2
X 2 = - 2
3
X 3 = 5
calcula t io n s g i ve
i; = 1.76 - D.13i
z; = 3 .10 - 0 33 ;
la = 2 . 09 + 1. 97j
1) T h e following 1!J. connectin i s convert e d to th e e qu iv a l en t va l ue fo r the Y
con n ectio n.
EXAMPLE
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