A particle slides up a linebacker of greatest slope of a smooth plane inclined at an angle of a to the horizontal. The particle passes throughout the points A and B with speed 2.5m/s and 1.5m/s respectively. The distance AB is 4m. Find the value of a?
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A particle slides down a fixed rough plane of coefficient of friction u. If the plane is inclined at angle a to the horizontal and the body falls from rest at a vertical height h at the top of the plane to acquire a speed V at the base of the plane find u.
A mass M slides upward along a rough plane surface inclined at angle = 0.16 in radians to the horizontal. Initially the mass has a speed Vo = 2.68 m/s, before it slides a distance L = 1.0 m up the incline. After sliding this distance the new speed of the mass is V /4 measured in m/s. What is the acceleration of the sliding mass? (Positive denotes acceleration up the incline; negative denotes acceleration down the incline.)
A mass M slides upward along a rough plane surface inclined at angle = 0.12 in radians to the horizontal. Initially the mass has a speed Vo = 2.39 m/s, before it slides a distance L = 1.0 m up the incline. After sliding this distance the new speed of the mass is V /4 measured in m/s. What is the acceleration of the sliding mass? (Positive denotes acceleration up the incline; negative denotes acceleration down the incline.)
Amass M slides upward along a rough plane surface inclined at angle = 0.16 in radians to the horizontal. Initially the mass has a speed Vo = 2.68 m/s, before it slides a distance L - 1.0 m up the incline. After sliding this distance the new speed of the mass is V /4 measured in m/s. What is the acceleration of the sliding mass? (Positive denotes acceleration up the incline; negative denotes acceleration down the incline.)
Question 4 1 pts A mass M slides upward along a rough plane surface inclined at angle = 0.29 in radians to the horizontal. Initially the mass has a speed Vo = 2.65 m/s, before it slides a distance L = 1.0 m up the incline. After sliding this distance the new speed of the mass isV13 measured in m/s. What is the acceleration of the sliding mass? (Positive denotes acceleration up the incline; negative denotes acceleration down the incline.)...
A mass M slides upward along a rough plane surface inclined at angle \Theta\:Θ= 0.17 in radians to the horizontal. Initially the mass has a speed V_0\:V 0 = 3.69 m/s, before it slides a distance L = 1.0 m up the incline. After sliding this distance the new speed of the mass isV_0\:V 0 / 3 measured in m/s. What is the acceleration of the sliding mass? (Positive denotes acceleration up the incline; negative denotes acceleration down the incline.)
A mass M slides upward along a rough plane surface inclined at angle \Theta\: Θ = 0.13 in radians to the horizontal. Initially the mass has a speed V_0\: V 0 = 2.11 m/s, before it slides a distance L = 1.0 m up the incline. After sliding this distance the new speed of the mass isV_0\: V 0 / 3 measured in m/s. What is the acceleration of the sliding mass? (Positive denotes acceleration up the incline; negative denotes...
A 1 kg block slides down an inclined plane which makes an angle of 30degree to the horizontal. Starting from rest, it is found to have a speed of 3 m/s after it has moved through a distance of 1.6 m. Find the amount of mechanical energy dissipated due to friction as the block slides down the plane, and hence find the coefficient of friction between the block and the plane, Explain your steps and reasoning. Remember to draw a...
A box with a mass of 8.67 kg slides up a ramp inclined at an angle of 28.3° with the horizontal. The initial speed is 1.66 m/s and the coefficient of kinetic friction between the block and the ramp is 0.48. Determine the distance the block slides before coming to rest. m As shown in the figure below, a box of mass m = 35.0 kg is sliding along a horizontal frictionless surface at a speed vi = 5.55 m/s...
A 4.5-kg block slides down an inclined plane that makes an angle of 28° with the horizontal. Starting from rest, the block slides a distance of 2.4 m in 5.2 s. Find the coefficient of kinetic friction between the block and plane.