answers:n= 6.037nx=0.5383 P.340G40HorizontalFlight PathTangent 2.2 A combat aircraft weighing 30,000 lb. is flying in an inside vertical loop[the pilot's head is inside of the loop] with a radius of 1,600 feet. When itreaches point Q, it is traveling at 400 mph and increasing its speed at therate of 5 mph/s.(a) Draw a complete FBD of the plane in its proper orientation at point Q[shown in the lower figure].Clearly label the axes you are using.(b) Find the load factor and the thrust load factor at this instant.Some Answersn = 6.037

Answered: Image /qna-images/answer/3716d739-ec03-41d6-9925-dd86bdb04002.jpg

Answered: 2.2 A combat aircraft weighing 30,000…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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As in the figure, in an amusement vehicle rotating in the amusement park, the center shaft rotates at a speed of n=7 rpm. Meanwhile, the child is moved with the position equations r = (2 sinθ + 5) m and z = (3 cosθ) m. Find the forces generated in the child in all three axes (r, θ, z). The weight of the child is m = 34 kg. At the time the photo was taken, θ=123 degrees.
Four masses A, B, C and D revolves at equal radii and equally spaced along a shaft. The mass B is 7kg and the radii of C and D make angle s of 90° and 240° respectively with the radius of B. Find the Magnitude of masses A, C and D and angular position of A, so that the system may be completely balanced.
4) As in the figure, in an amusement vehicle rotating in the amusement park, the center shaft rotates at a speed of n=7 rpm. Meanwhile, the child is moved with the position equations r = (2 sinθ + 5) m and z = (3 cosθ) m. Find the forces generated in the child in all three axes (r, θ, z). The weight of the child is m = 39 kg. It was θ=122 degrees at the time the photo was taken.
Five masses A, B, C , D and E are attached to a shaft and revolve in the different planes . The masses(B,C and D) are 60 kg, 50 kg, 70 kg . Their radius of rotations are 0. 5m. The angular position of the masses (B, C and D) are 600 , 900 and 2100 from mass A. Planes B,C,D and E 60cm ,120cm,200 cm,225cm from mass A Find the magnitude and position of the balancing mass for (A and E) ?
question a,b,c ty For any vector quantity, be sure to always include the magnitude and direction(teacher asked)
The pistons in a car engine move up and down repeatedly to turn the crankshaft, as shown. Find the height of the point P above the center O of the crankshaft in terms of the angle .
A rotating shaft carries four masses A, B, C and D which are radially attached to it. The mass centres are 30 mm, 38 mm, 40 mm and 35 mm respectively from the axis of rotation. The masses A, C and D are 7.5 kg, 5 kg and 4 kg respectively. The axial distances between the planes of rotation of A and B is 400 mm and between B and C is 500 mm. The masses A and C are at right angles to each other. Find for a complete balance, (i). the angles between the masses B and D from mass A, (ii). the axial distance between the planes of rotation of C and D, (iii). the magnitude of mass B.
Slide B travels along the center line XX'. Q2A = 18 cm, AB = 72 cm. 1. With the crank in the position shown, draw the four bar linkage. Name each link and show the finite and infinite cranks.2. Find the two extreme positions of block B. Express your answer in terms of the acute angle formed by crank Q2A with the horizontal axis (like the angle 45° in the figure)3. Determine the length of the stroke of B. Write your answer in two decimal places.
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5. Explain the following motion for Planar Kinematics of Rigid Bodies a) Translation b) Rotation c) General Motion
Four masses A,B,C and D are to be completely balanced. The planes containing masses B and C are 300mm apart. The angle between planes containing B and C is 90 degrees. B and C make angles of 210 degrees and 120 degrees respectively with D in the same sense. Find the magnitude and the angular position of mass A and position of planes A and D.
A sliding block C moves along a horizontal line Q2C. A rotation arm Q2B is 4 ft 3 in long and rotates around a center Q2. The connecting rod BC is 8 ft long. This rod is extended to D, making BCD 11 ft 9 in long. Make a drawing of this linkage and trace the path of D while the arm makes 1complete revolution CCW. Locate points for each 15 deg movement of the arm Q2B, beginning with Q2B coinciding with Q2C. Scale: 1 in = 1 ft

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