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
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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Question
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](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb72c24d2-e42d-4897-97a3-bd7ae212f23e%2F7f1f8231-bab1-4f08-ae1a-d4674eb56734%2Fp9k0ocn_processed.jpeg&w=3840&q=75)
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

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
Expert Solution
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