Component Method Graphical Method 2×9.8 F =_\१७_ @ 60° 3.5 units m1 = FR = FR = %3D (200g) 90° @ _ 90° Part 1 .2X9.8 @ F2 =\.96 @ 120° m2 = (200g) .25 × 9.8 F1 = _2.45_ @ 120° FR = FR = m1 = (250g) ·2x9.8 Part 2 @ F2 = 1.96 @ 200° m2 = (200g) . 15x9,8 Fi =].47 @0° m1 = FR = FR = (150g) .2X 9.8 @ F2 = 1, 96 @ 90° Part 3 m2 = (200g) ·15 X9.8 .2x 9.8 F = 1.47 @ 50° m1 = (150g) FR = FR = E = 1.96@ 90° Part 4 m2 = F2 = @ (200g) 25x9.8 2.45 m3 = F3= @ 140° (250g) EP = ma" EP =3 = in equilibrium Ef x=0 Forces acting on the ring balan ce

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What would the graphs look like for part 2, 3, and 4. I was able to do it for Part 1 (second pic) but now I’m not sure if it’s the same for all the others or if they require more components based on the degree of the line.
Component
Method
Graphical
Method
2x9.8
Fi = 1,96 @ 60°
FR = 3.5 wnits
m1 =
FR =
(200g)
90°
90°
Part 1
.2X9.8
F2 = \. 96
@
@ 120°
m2 =
(200g)
25 x9.8
F1 = 2.45 @ 120°
FR =
m1 =
FR =
(250g)
·2×9.8
Part 2
F2 =
1.96 @ 200°
m2 =
(200g)
. 15x9.8
F1 =].47 @0°
FR =
m1 =
FR =
(150g)
2X 9.8
Part 3
F2 = \, 96 @ 90°
m2 =
(200g)
·15 X9.8
·2x 9.8
Fi = 1.47
m1 =
@ 50°
(150g)
FR =
FR =
F2 = 1.96@ 90°
Part 4
m2 =
@
(200g)
25x9.8
F3= 2.45 @ 140°
m3 =
(250g)
EP =3 = in equilibrium
Efx=0
Forces acting on
the ring balan ce
Transcribed Image Text:Component Method Graphical Method 2x9.8 Fi = 1,96 @ 60° FR = 3.5 wnits m1 = FR = (200g) 90° 90° Part 1 .2X9.8 F2 = \. 96 @ @ 120° m2 = (200g) 25 x9.8 F1 = 2.45 @ 120° FR = m1 = FR = (250g) ·2×9.8 Part 2 F2 = 1.96 @ 200° m2 = (200g) . 15x9.8 F1 =].47 @0° FR = m1 = FR = (150g) 2X 9.8 Part 3 F2 = \, 96 @ 90° m2 = (200g) ·15 X9.8 ·2x 9.8 Fi = 1.47 m1 = @ 50° (150g) FR = FR = F2 = 1.96@ 90° Part 4 m2 = @ (200g) 25x9.8 F3= 2.45 @ 140° m3 = (250g) EP =3 = in equilibrium Efx=0 Forces acting on the ring balan ce
Graphical method
3.5 units
1.96 units
120°
1.96 units
60°
Component method
0=tan
Fx = F,x +F;X = F,COS60 - F, COS 60° =
Fy = FY + F;Y =F,Sin60° – F, Sin 60°=
Fy
Transcribed Image Text:Graphical method 3.5 units 1.96 units 120° 1.96 units 60° Component method 0=tan Fx = F,x +F;X = F,COS60 - F, COS 60° = Fy = FY + F;Y =F,Sin60° – F, Sin 60°= Fy
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