۲/۱: +0تاالعنوانЧExample 5.5 The turbine rotor of a ship has a mass of 30 tons, a radius of gyrationof 600 mm and rotates at 2400 rpm in a clockwise direction when viewed from aft. Theship pitches through a total angle of 15, 7.5" above and 7.5° below the horizontal, themotion being simple harmonic and having a period of 12 sec. Determine the maximumgyroscopic couple on the holding down bolts of the turbine and the direction of yaw asthe Dow rises.h2023-43-115-154Vees 2V & Pond35. sketch thediagram for them.147%3-inpuls RTL-NAND having Re14502 BROSel:VIL VBEON 0.65VVIHAVING + 1.34VVHB VIHC Vesss: 1.142VVine: IB RO+VBES+640VecRet709420IB₁10.3mAIc: Vec-VCE5-0-2Re45· 10.67-A ICCE:When A&B &C. "1"Vol No 30206When A&B &c, "o"Uok Vec5vL.S. 5.06 4.4vVIT 94+114+1.34-3.42 VN.ML5 VN.Mu-16uT.W= 2.75169N.MuVEMVLN.MLLex-VRe16.41ARe± 10.6mAPony=69mw37L.S>

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Answered: ۲/۱ : +0 تا العنوان Ч Example 5.5 The…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

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L + ined sove in peaper X-P 96852 Example 5.5 The turbine rotor of a ship has a mass of 30 tons, a radius of gyration of 600 mm and rotates at 2400 rpm in a clockwise direction when viewed from aft. The ship pitches through a total angle of 15%, 7.5° above and 7.5° below the horizontal, the motion being simple harmonic and having a period of 12 sec. Determine the maximum gyroscopic couple on the holding down bolts of the turbine and the direction of yaw as the bow rises. -20125 750 x2.01
88 L Solle ined sove in peaper 96252 Example 5.5 The turbine rotor of a ship has a mass of 30 tons, a radius of gyration of 600 mm and rotates at 2400 rpm in a clockwise direction when viewed from aft. The ship pitches through a total angle of 15%, 7.5° above and 7.5° below the horizontal, the motion being simple harmonic and having a period of 12 sec. Determine the maximum gyroscopic couple on the holding down bolts of the turbine and the direction of yaw as the bow rises. النص ملصقات -20125 750 31 الرسم X 7.0! 989 C
Q6. For a point at distance 50 m and angle 450 to the axis which of the following are correct? Consider an infinite baffled piston of radius 5 cm driven at 2 kHz in air with velocity 10 m/s. You may choose multiple options. A. k = 18.32 and J1(ka sin(q))/ka sin(q) = 0.17 B. k = 36.64 and J1(ka sin(q))/ka sin(q) = 0.40 C.k=5.83 and J1(ka sin(q))/ka sin(q) = 3.16 D. None of the above Submit E
A mass of 1.5 kg is suspended from a swivel point by a string of 1.2m long. The mass revolves in a horizontal circular path at 50 revs min. What is the tension in the string and what is the radius of rotation 2. A mass of 1.5 kg is suspended from a swivel point by a string of 1.2m long. The mass revolves in a horizontal circular path at 50 revs/min. What is the tension in the string and what is the radius of rotation. T-1.2M 1.5kg Transcribed Image Text: 2. A mass of 1.5 kg is suspended from a swivel point by a string of 1.2m long. The mass revolves in a horizontal circular path at 50 revs/min. What is the tension in the string and what is the radius of rotation. T- 1.2M 1.5kg
A mass of 1.5 kg is suspended from a swivel point by a string of 1.2m long. The mass revolves in a horizontal circular path at 50 revs/min. What is the tension in the string and what is the radius of rotation
Example 5.5 The turbine rotor of a ship has a mass of 30 tons, a radius of gyration of 600 mm and rotates at 2400 rpm in a clockwise direction when viewed from aft. The ship pitches through a total angle of 15%, 7.5° above and 7.5° below the horizontal, the motion being simple harmonic and having a period of 12 sec. Determine the maximum gyroscopic couple on the holding down bolts of the turbine and the direction of yaw as the bow rises.
۳/۱ العنوان O не شكا +91x PU + 96852 A heavy car plunges into a lake during an accident and lands at the bottom of the lake on its wheels as shown in figure. The door is 1.2 m high and I m wide, and the top edge of Deine the hadrostatic force on the Plot the displacement diagram for a cam with roller follower of diameter 10 mm. The required motion is as follows; 1- Rising 60 mm in 135° with uniform acceleration and retardation motion. 2- Dwell 90° 3- Falling 60 mm for 135° with Uniform acceleration-retardation motion. Then design the cam profile to give the above displacement diagram if the minimum circle diameter of the cam is 50 mm. = -20125 750 x2.01
A load is raised 11 ft by the gears and wheel system below. Gear A is initially rotating at rest and accelerates uniformly to omega = 24 rpm in t= 10 sec and maintain then maintain this constant 24 rpm speed. The dimensions are rA= 1 in, rB= 9 in and rC=16 in. 1) From 0 to 10 sec, find alphaA1, alphaC1 in rad/s^2, omegaA1(t), omegaC1(t) in rad/s, thetaA1(t), thetaB1(t) and thetaC1(t) in rad, and the distance made by the load s1 in inches and in feet made by the load during this time.
A load is raised 11 ft by the gears and wheel system below. Gear A is initially rotating at rest and accelerates uniformly to omega = 24 rpm in t= 10 sec and maintain then maintain this constant 24 rpm speed. The dimensions are rA= 1 in, rB= 9 in and rC=16 in. 1) From 0 to 10 sec, find alphaA1, alphaC1 in rad/s^2, omegaA1(t), omegaC1(t) in rad/s, thetaA1(t), thetaB1(t) and thetaC1(t) in rad, and the distance made by the load s1 in inches and in feet made by the load during this time. 2) After 10 sec, find the distance s2 in feet and in NC es needed to reach the 11 ft, find thetaC2(t), alphaA2, alphaB2 in rad/s^2, omegaA2(t), omegaB2(t) in rad/s, thetaA2(t), in rad and the distance s2 in ft that should be made to get to the 11 ft raising distance of the load. 3) Deduce the number of revolutions made by gear A and how long it will take, to raise the load up to 11 ft. In the box below, give the time it takes to raise the load in seconds, with one decimal.
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Estimate the period T of a kitchen broom allowed to swing in small oscillations while suspended from the end of the handle. The oscillating broom is a physical pendulum. Start by considering the different parts that make up a broom. Think of their shapes and sizes and make estimations for their masses, lengths, and moments of inertia.

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