Connected objects with inclined plane problem. Considerthe figure where you have two boxes connected by astring over a pulley. The smooth (frictionless) ramp isinclined to a an angle of 35° with the flat ground, and thebox on the ramp has a mass of 6.40 kg. The mass of the6.4 kghanging box is m = 3.05 kg. You don't need to considersignificant figures in your answer, but don't roundexcessively partway through your calculations.35°Find (a) the direction and(b) the magnitude of the hanging box's acceleration.

Given, Mass of box A is, M = 6.4(kg) mass of box B is, m = 3.05(kg) Then, from figure For block A,…

Answered: Connected objects with inclined plane…

Similar questions

A spherical particle is falling through the air. Determine the drag force acting on the particle. The diameter of the particle is 0.1 inches. The velocity of the particle is V = 0.043 ft/sec. Take uair = 3.67e-7 lbs/ft2. Provide your answer in lbs with 2 decimals (in scientific notation, e.g., 1.00*10^-9).
A bag of cement weighing 525 N hangs in equilibrium from three wires as suggested in the figure below. Two of the wires make angles 0, = 62.0° and 0, = 43.0° with the horizontal. Assuming the system is in equilibrium, find the tensions T,, T,, and T, in the wires. 269.42 T = Consider the net force at the point where the three wires come together. What is the acceleration of this point? N 420.98 Ta = The horizontal component of your T, is not equal to the horizontal component of your T,, so the object would be accelerating horizontally. N T3 525 N T T2 T3 Need Help? Watch It Read It
In the attached Word file, a shape is on an x-y axis, beginning at x = 0. The bottom of the shape is 25 cm long and it reaches a height of 20 cm. The shape weights 450 g. The curved part of the shape is a parabola, i.e., it has the form y = ax2, where a is a constant to be determined. a) Determine the constant from the information given. b) If shape has a uniform density and a uniform width in the z-direction, find the x-component of the center-of-mass.
A conical pendulum consists of a ball (mass=3 kg) fixed on the end of a massless cord. The ball moves at a constant velocity of of v=3 m/s in uniform circular motion. The length of the cord is L=5 m. Find the angle a that the cord makes with respect to the the y-axis. g=9.8 m/s^2, r=radius of motion Eq 1: g tan(a)=v^2/r Eq 2: r=L sin(a) Substituting Eq 2 into Eq 1 gives g tan(a)=v^2/L sin(a), which becomes tan(a)sin(a)=v^2/gL or, sin^2(a)/cos(a)=v^2/gL How do I solve for angle a?
Inclined plane diagram: Also String 1 String 2 String 1 B C A The diagram above shows Carts B and C which roll without friction over an inclined plane. The plane is inclined at an angle of theta = 0 away from vertical, as shown in the diagram. Carts B and C are connected by an essentially massless string. Another massless string runs from Cart B over a massless and frictionless pulley to a hanging block, Block A.
A bag of cement weighing 525 N hangs in equilibrium from three wires as suggested in the figure below. Two of the wires make 62.0⁰ and 02 = 43.0° with the horizontal. Assuming the system is in equilibrium, find the tensions T₁, T2, and T3 angles 0₁ 1' in the wires. T₁ = 0 = Consider the net force at the point where the three wires come together. What is the acceleration of this point? N 0.53 X T₂ = The horizontal component of your T₁ is not equal to the horizontal component of your T₂, so the object would be accelerating horizontally. N T3 = 525 N 201 T₁ CEMENT T3 0₂ T₂ Fg
Two blocks of mass m, = 10 kg and mg =5 kg are connected by a massless string that passes over a pulley as MA shown in the figure. The system is in static equilibrium. There is friction between m, and the inclined surface (30.4). Neglect the friction between the string and the pulley. Determine the static friction force in the system. 10 kg 5.0 kg 37 49.0 N 29.3 N 39.2 N 33.9 N O 9.98 N
Two blocks of mass m1 = 3.0kg and m2 = 2.5kg are attached with a rope. The rope goes around several ideal pulleys. Two of the pulleys are attached directly to the ceiling (grey shaded region at the top) and will not move up or down. The lower pulley will move with block 1. Block 1 is free hanging and will move vertically. Block 2 rests on an inclined ramp at angle θ = 30°. The ramp is frictionless. Block 1 is observed to accelerate upwards. The experiment is done on earth, g = 9.8 m/s2 What is the tension in the long rope? by using variables only
A toy car is rolling down the ramp as shown in the figure. The car's mass is m = 1.6 kg and the ramp makes an angle of θ = 12 degrees with respect to the horizontal. Assume the car is rolling without friction. A) Using the coordinate system specified given an expression for the acceleration of the car in the terms of θ, g and the unit vectors i and j. B) What is the magnitude of this acceleration in m/s^2
A tire 1/2 m in radius rotates at a constant rate of 240 rev/min. Use v = rw to find the linear speed in meters/sec of a small stone lodged in the tread of the tire (on its outer edge).
Two blocks are connected by a (massless) string that runs over a (massless, frictionless) pulley as shown. Assume there is no friction between block 1 and the surface of the incline. 40° 2 If m₁ = 3.9 kg and m₂ = 5.9 kg, what is the tension in the string? Express your answer in N, to at least one digit after the decimal point.
In the figure, a 499 kg construction bucket is suspended by a cable A that is attached at O to two other cables B and C, making angles 0₁ = 51.0° and 9₂ = 54.0° with the horizontal. Find the tensions in (a) cable A, (b) cable B, and (c) cable C. (Hint: To avoid solving two equations in two unknowns, position the axes as shown in the figure.) B C 0₂

SEE MORE QUESTIONS