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lbfF 2302 
lbfF 3303 
lbfF 4305 
lbfF 1301 
X
Y
o
40
o
20
o
50
xF5
yF5
yF2
x
F2 xF1
yF1
o
50
o
70
o
30
lbfF 5204 
o
FyF 50sin.11 
o
FxF 50cos.11 
83.56241 xF
99.58581 yF
o
FyF 70sin.22 
216.1292 yF
o
FxF 70cos.22 
78.66462 xF
o
FyF 40sin.55 
276.3995 yF
o
FxF 40cos.55 
329.3995 xF
xxxx FFFFF 5421 
3251 FFFFF yyyy 
-697.172 xF
-170.145 yF
22
  yx FFR
22
-170.145)((-697.172) R
708.793R
)(tan 1



x
y
F
F

)
697.172-
170.145-
(tan 1

13.4478

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Proyeksi vektor mustika fierdaus ( 30 )

  • 1. lbfF 2302  lbfF 3303  lbfF 4305  lbfF 1301  X Y o 40 o 20 o 50 xF5 yF5 yF2 x F2 xF1 yF1 o 50 o 70 o 30 lbfF 5204 
  • 2.
  • 3. o FyF 50sin.11  o FxF 50cos.11  83.56241 xF 99.58581 yF o FyF 70sin.22  216.1292 yF o FxF 70cos.22  78.66462 xF o FyF 40sin.55  276.3995 yF o FxF 40cos.55  329.3995 xF
  • 4. xxxx FFFFF 5421  3251 FFFFF yyyy  -697.172 xF -170.145 yF 22   yx FFR 22 -170.145)((-697.172) R 708.793R )(tan 1    x y F F  ) 697.172- 170.145- (tan 1  13.4478