Particles A and B are traveling counter-clockwise around a circular track at a constant speed of 6 m/s. At the instant shown the speed of A begins to increase by (ar)A = (0.8sA) m/s² , where sA is in meters. Suppose that r = 6 m . (Figure 1)

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SA
0 = 120°
SB
B
Transcribed Image Text:SA 0 = 120° SB B
Particles A and B are traveling counter-clockwise
around a circular track at a constant speed of 6 m/s. At
the instant shown the speed of A begins to increase by
(ar)A = (0.8sA) m/s² , where sa is in meters.
Suppose that r = 6 m . (Figure 1)
Determine the distance measured counterclockwise along the track from B to A when t = 1 s.
Express your answer to three significant figures and include the appropriate units.
Transcribed Image Text:Particles A and B are traveling counter-clockwise around a circular track at a constant speed of 6 m/s. At the instant shown the speed of A begins to increase by (ar)A = (0.8sA) m/s² , where sa is in meters. Suppose that r = 6 m . (Figure 1) Determine the distance measured counterclockwise along the track from B to A when t = 1 s. Express your answer to three significant figures and include the appropriate units.
Expert Solution
Step 1

Given data as per the question

speed = 6 m/s

(αt)A=0.8sAms2

Mechanical Engineering homework question answer, step 1, image 1

distance travelled  between two particles is do=6×(120180π)=12.566mwhent=1s,particle B travels a distance of sB=6×1=6mthe distance travelled by particle A can be obtained asvAdvA=aAdsA6vAvAdvA=0sA0.8sAdsAvA226vA=0.8sA220sA12(vA236)=0.4sA2vA2=0.8sA2+36vA=0.8sA2+36

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