5. The sliders in the mechanism on the next figure are connected with a rod AB with length L=2m. Initially, the distance of point A from point O is x m. From this position: a) Derive an equation expressing the distance OB = y of slider B from point O, as a function of the distance OA=x of slider A, from its current position (x<2). b) Determine the distance of slider B from point O when the displacement of slider A is x=150 mm. OB = PB - OP PB-OP A OP = OA ees 60° L 120° В

Advanced Engineering Mathematics
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Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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5. The sliders in the mechanism on the next figure are connected with a rod AB with length
L=2m. Initially, the distance of point A from point O is x m. From this position:
a) Derive an equation expressing the distance OB = y of slider B from point O, as a
function of the distance OA=x of slider A, from its current position (x<2).
b) Determine the distance of slider B from point O when the displacement of slider A is
x=150 mm.
OB = PB - OP
PB-OP
A
OP = OA ees 60°
L
120°
В
Transcribed Image Text:5. The sliders in the mechanism on the next figure are connected with a rod AB with length L=2m. Initially, the distance of point A from point O is x m. From this position: a) Derive an equation expressing the distance OB = y of slider B from point O, as a function of the distance OA=x of slider A, from its current position (x<2). b) Determine the distance of slider B from point O when the displacement of slider A is x=150 mm. OB = PB - OP PB-OP A OP = OA ees 60° L 120° В
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