QI/ A shaft rotating at 120 r.p.m is supported in bearing A and B, 1.8 m apart, A being at the left- hand end. Two unbalanced rotating masses of 7.5 kg and 10 kg at radii of 75 mm and 50 mm respectively are situated between A and B at distances of 0.6 m and 0.9 m respectively from A. The angle between the radii is 60° when viewed along the shaft. Answer the following questions: The dynamic forces or and
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- Three Wheels. Three rubber wheels are mounted on axles so that they make tight contact with each other and their centers are on a line. The wheel on the far left axle is connected to a motor that rotates it at 35.0 r.p.m.; and drives the wheel in contact with it on its right which, in turn, drives the wheel on its right. The left wheel (Wheel 1) has a diameter of d₁ = 0.22 m, the middle wheel (Wheel 2) has d₂ = 0.32 m, and the far right wheel (Wheel 3) has d3 = 0.48 m. (a) If Wheel 1 rotates clockwise, in which direction does Wheel 3 rotate? (b) What is the angular speed of Wheel 3, and what is the tangential speed on its outer edge? (c) What arrangement of the wheels gives the largest tangential speed on the outer edge of the wheel in the far right position (assuming the wheel in the far left position is driven at 35.0 r.p.m)? (d) What is the largest tangential speed on the outer edge of the wheel in the far right position? (a) (b) Angular speed of Wheel 3: (c) Number Tangential speed…Locate mass A at 35 mm from support X.Locate mass B at 96.5 mm from support X. Locate mass C at 122.7 mm from support X.Position mass A at zero degrees and D at 90o from A. A B C D mass(kg) 0.021 0.044 0.059 0.019 essentric length(r) m 0.036 0.025 0.034 0.036 6.1. Use the graphical method to determine the angular position of masses B and C.6.2. Calculate the position of mass D from support X.6.3. If the shaft rotates at 150 r.p.m calculate the dynamic force experienced by the bearings.1372. The unbalanced wheel shown in Fig. P-1372 weighs 322 lb and has a maas radius of Kyrstion of 0.866 ft with respect to a horizontal Axin through its gravity center G. At the given instant, w- 3 rad per see and a- 6 rad per oc", both clockwise. If the heel does not alip, determine the value of P which ia directed parallel to the ineline. Ana. P- 251 lb 1373. If the unbalanced wheel described in Prob. 1372 starta from rest when at the posi- tion shown in Fig. P-1372 and does not alip, determine the initial angular neceleration cauned hy a pull P- 24O Ib.
- A shaft carries four masses A, B, C and D with a a magnitude of 200kg, 300kg, 400 kg and 200 kg respectively and revolving at radii 80mm, 70mm, 60mm and 80mm in planes measured from A at 300mm, 400mm and 700mm. The angles between the cranks measured counter clockwise are A to B 450, B to C 700 and C o D 1200. The balancing masses are to be placed in planes X and Y. Distance between planes A and X is 100mm, between X and Y is 400mm and between Y and D is 200mm. If the balancing masses revolve at radius of 100mm find their magnitude and angular positionA shaft carries four masses A, B, C and D of magnitude 10 kg, 20 kg, 15 kg and 25 kg respectively and revolving at radii 100 mm, 50mm, 80 mm and 120mm in planes measured from A at 100 mm, 300 mm and 500 mm.The angles between the cranks measured anticlockwise are A to B = 40°, B to C = 50° and C to D = 150°.The balancing masses are to be placed in planes X and Y. The distance between the planes A and X is 50 mm, between X and Y is 350mm.If the balancing masses revolve at a radius of 50 mm, find the magnitude for mass on plane X (consider plane X as the refernce plane).Select one:A.78.8 kgB.68.8 kgC.98.8 kgD.48.8 kg For the data given in Question 4, find the magnitude for mass on plane Y (consider plane X as the reference plane).Select one:A.59.1 kgB.69.1 kgC.99.1 kg D.49.1 kgA rotor has the following properties. If the shaft is balanced by two counter masses located at 100 mm radii and revolving in Planes midway of planes 1 and 2, and midway of 3 and 4, determine the magnitude of the masses and their respective angular positions. Please Answer with word
- hi. can you please help me solve this as for my understanding.. our topic is about Moment of Inertia and I can't understand how it is solve. pls provide a diagram with labels. Thank you 1. Three masses A= 3kg, B= 4kg, and C= 5kg are connected by rods of negligible mass to form an equilateral triangle of side 8m as shown. Determine the individual Torques and total moment of inertia of the system about axis XY. *formula for particles: I = mR^2 (where m=mass; R= radius) *formula for system: I total= summation of I = m1R1^2 + m2R2^2 + ... +mnRn^2 thank you so much for helping me understand our topic.A shaft carries four masses A, B, C and D of magnitude 10 kg, 20 kg, 15 kg and 25 kg respectively and revolving at radii 100 mm, 50 mm, 80 mm and 120mm in planes measured from A at 100 mm, 300 mm and 500 mm. The angles between the cranks measured anticlockwise are A to B = 40°, B to C = 50° and C to D = 150°. The balancing masses are to be placed in planes X and Y. The distance between the planes A and X is 50 mm, between X and Y is 350 mm. If the balancing masses revolve at a radius of 50 mm, find the magnitude for mass on plane X (consider plane X as the refernce plane).A rotor has the following properties. If the shaft is balanced by two counter masses located at 100 mm radii and revolving in Planes midway of planes 1 and 2, and midway of 3 and 4, determine the magnitude of the masses and their respective angular positions. Please Answer with clear word
- Q. An engine flywheel has mass of 6.5 tonnes, and the radius of gyration is 2 m. If the maximum and minimum speeds are 120 r.p.m and 118 r.p.m respectively, find the maximum fluctuation of energy.Four masses A, B, C and D rotating on the shaft at radii 180 mm, 240 mm, 120 mm and 150 mm respectively. The masses of B, C and D are 30 kg, 50 kg and 40 kg respectively. The planes in which the masses revolve are spaced 250 mm apart. Find the angular position of the masses B, C and D so that the shaft shall be in complete * .balanceA shaft has three eccentric of mass 1 kg each. The central plane of the eccentrics is 50 mm apart. The distances of the centers from the axis of rotation are 20, 30 and 20 mm and their angular positions are 120 apart. If the shaft is balanced by adding two masses at a radius of 70 mm and at a distance 100 mm from the central plane of the middle eccentric, find the amount of the masses and their angular positions.