Shown in the figure below is a block and track system. All locations indicated by solid black lines are frictionless. The region indicated by the tan hash is a patch of friction with coefficient k = 0.110. A small block of mass m = 1.50 kg is initially compressed against a spring. The spring constant is k = 88.7 N/m and the initial compression is x₁ = 0.5 meters. After the mass leaves the spring it climbs up the hill of height y3 = 0.54 meters and eventually slides t a stop after entering the frictional patch. (1) V₂=? 2 V₂=? (3) d=? Calculate all the following: The velocity of the mass after it leaves the spring but before it climbs the hill, v₂ = The velocity of the mass at the top of the hill, V3 = m/s The distance the mass slides onto the frictional area, d = meters 4 (stopped) friction Energy-Spring-Uphill-Stop m/s

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Chapter1: Units, Trigonometry. And Vectors
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Shown in the figure below is a block and track system. All locations indicated by solid black lines are frictionless. The region indicated by the tan hash is a patch of friction with coefficient k = 0.110. A small block of mass m = 1.50 kg is initially compressed against a
spring. The spring constant is k = 88.7 N/m and the initial compression is x₁ = 0.5 meters. After the mass leaves the spring it climbs up the hill of height y3 = 0.54 meters and eventually slides to a stop after entering the frictional patch.
m
V₂ = ?
V3=?
3
Уз
BERAMATA
d=?
Calculate all the following:
The velocity of the mass after it leaves the spring but before it climbs the hill, v₂ =
The velocity of the mass at the top of the hill, V3 =
m/s
The distance the mass slides onto the frictional area, d =
meters
(stopped)
KTÓLALEMANARARKE
friction
Energy-Spring-Uphill-Stop
m/s
Transcribed Image Text:Shown in the figure below is a block and track system. All locations indicated by solid black lines are frictionless. The region indicated by the tan hash is a patch of friction with coefficient k = 0.110. A small block of mass m = 1.50 kg is initially compressed against a spring. The spring constant is k = 88.7 N/m and the initial compression is x₁ = 0.5 meters. After the mass leaves the spring it climbs up the hill of height y3 = 0.54 meters and eventually slides to a stop after entering the frictional patch. m V₂ = ? V3=? 3 Уз BERAMATA d=? Calculate all the following: The velocity of the mass after it leaves the spring but before it climbs the hill, v₂ = The velocity of the mass at the top of the hill, V3 = m/s The distance the mass slides onto the frictional area, d = meters (stopped) KTÓLALEMANARARKE friction Energy-Spring-Uphill-Stop m/s
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