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- 1. A cylinder of Radius 30 cm is rolling along the surface with constant speed of 60 cm/sec a. what is the velocity of the point at the top of the cylinder at any moment b. what is the velocity of the point of the cylinder which is in contact with the floor at any momentAs shown in the figure below two boats are traveling in circular paths. Boat A is traveling at a constant vA = 19m/s and Boat B is traveling at a constant vB = 17m/s but in the opposite direction. Radius of Curvature for boat A is ρA = 199m, and for boat B is ρB = 110m. Find the e^tA component of v¯B/A in m/s: Find the e^nA component of v¯B/A in m/s: Find the e^tA component of a¯B/A in m/s^2: Find the e^nA component of a¯B/A in m/s^2: (Remember: Boat A is traveling at a constant vA = 19m/s and Boat B is traveling at a constant vB = 17m/s but in the opposite direction. Radius of Curvature for boat A is ρA = 199m, and for boat B is ρB = 110m) e^nA=−e^nB at this moment Select one: True Falsewhat is the meaning of "rab" / "|rab|"? How did it find the coordinates of Rb and Ra? (2.4, 1.5, 0) - (1.6, 0, 2)? If possible, show again the whole solution with explanation.
- A 2.30 kg particle has velocity (2.00i ˗ 4.50j) m/s, and a 4.50 kg particle has a velocity (2.00i ˗ 6.50j) m/s. Find the velocity of the center of mass.Find the Following: 1.Keq 2. Ceq 3. Natural angular velocityUse the formula x=1/32v² sin 2 theta to explain why the projection angle that maximizes the distance a projectile traves is theta=45° when ho=0. Find the horizontal distance traveled by a football kicked from ground level (ho=0) at speed v and angle theta.
- TAKE T= 9 U= 2An object of mass 12 kg is suspended from a pulley which has a mass of 6 kg and a radius of rotation of 0.25 m. If at that time the pulley rotates with an angular velocity of 5 rad/s, we want to know that when the object moves down a distance of 2 m, then at what speed is the pulley rotating? If the friction force on the pulley bearing produces a moment of resistance of 2 N-mThe slider travels along the guide rod AB with a velocity vector of v = (-1.6146i + 5.2470j + 2.4216k) m/s. Determine the distance yB and zB and the unit vector directed from A towards B.