1. Proyek Vektor Faperika
Universitas Riau 2015
Syafrijal

2. 0
32
0
58
0
38
0
28
lbf100F1 
lbf80F2 
lbf110F3 lbf100F4 
lbf002F5 
xF1
yF1
xF3
yF3
yF4
xF4
xF5
yF5
x
y

3. 0
11 Sin32FxF 
0
11 Cos32FyF 
0
33 Sin28FxF 
0
33 Cos28FyF 
0
44 Sin38FxF 
0
44 Cos38FyF 
0
55 Sin58FxF 
0
55 Cos58FyF 

4. 0
11 Sin32FxF 
)Sin32(001xF 0
1 
52,99193xF1 
0
11 Cos32FyF 
)Cos32(001xF 0
1 
84,80481yF1 
0
33 Sin28FxF 
)Sin28(011xF 0
3 
51,64187xF3 
0
33 Cos28FyF 
)(Cos28110yF 0
3 
97,12424yF3 
0
44 Sin38FxF 
)(Sin38100xF 0
4 
61,56615xF4 
0
44 Cos38FyF 
)(Cos38100yF 0
4 
78,80108yF4 
0
55 Sin58FxF 
)(Sin58200xF 0
5 
169,6096xF5 
0
55 Cos58FyF 
)(Cos58200yF 0
5 
105,9839yF5 

5. xF-xF-FxFxFF 54231X

yF-yFyFyFF 4351y


6. xF-xF-FxFxFF 54231X

169,6096-61,56615-0864187,1552,99193FX

-46,542FX

yF-yFyFyFF 4351y

78,80108-12424,799839,05184,80481Fy

14,86335Fy


7. RESULTAN ARAH RESULTAN
  22
FyFxR
22
)86335,14()542,46(R 
76553,48R 
)
Fx
Fy
(Tanθ 1-


)
542,46
86335,14
(Tanθ 1-


-0,30912θ 