(please type answer no write by hend) **Problem: Calculating Force in a Rotating System**The crank $ OA $ rotates in the vertical plane with a constant clockwise angular velocity $ \omega_0 $ of 2.8 rad/s. For the position where $ OA $ is horizontal, calculate the force under the light roller $ B $ of the 18.1-kg slender bar $ AB $.**Diagram Explanation:**The diagram shows a mechanical system with the following components and dimensions:- A crank $ OA $ with a length of 0.51 meters.- A slender bar $ AB $, which is 1.30 meters long.- The bar $ AB $ is positioned vertically downward when the crank $ OA $ is horizontal, with a vertical distance from point $ O $ to point $ B $ measuring 1.02 meters.- The angular velocity $ \omega_0 $ is indicated at the pivot $ O $.**Solution:**To solve for the force $ F_B $ under the roller $ B $:\[ F_B = \]**Answer:** Enter the calculated force in Newtons (N) in the space provided.

Answered: Image /qna-images/answer/8a4a71fd-7db3-4c79-b022-4398279f81fb.jpg

Answered: The crank OA rotates in the vertical…

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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F y A → X CC BY UBC Engineering Your team is prototyping a simple braking system for your model car. The 2.2 kg wheel with a radius of rad r = 0.25 m is rotating at w = 5 A servo motor can apply a variable force F, which in its first two seconds of operation is equal to F N. If the coefficient of kinetic friction between the braking arm and the wheel is uk 10t N and afterwards is equivalent to a constant force of F = 20 0.25, determine the time needed for the wheel to come to a full stop. The point of contact P between the wheel and the - 0.2 i + 0.24 j m from point A. The force of the servo motor is applied at arm is a distance r P A exactly half of the horizontal distance to A from the point of contact. Assume the wheel can be treated as a disk and that the braking arm is massless. B
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B r P F A UBC Engineering Your team is prototyping a simple braking system for your model car. The 3.4 kg wheel with a radius of r = rad 0.15 m is rotating at w = 18 - .A servo motor can apply a variable force F, which in its first two seconds of operation is equal to F = 10t N and afterwards is equivalent to a constant force of F = 20 N . If the coefficient of kinetic friction between the braking arm and the wheel is μ= 0.2, determine the time needed for the wheel to come to a full stop. The point of contact P between the wheel and the arm is a distance r = -0.2 + 0.26 ĵ m from point A. The force of the servo motor is applied at exactly half of the horizontal distance to A from the point of contact. Assume the wheel can be treated as a disk and that the braking arm is massless. t =
Hand written plz asap please fast... I'll rate plz fast plzzz...hand written plz asap please fast
a.ag2x = -15,2 & ag2y = -32,6 b.ag2x = -9,3 & ag2y = -34,8 c.aG2x = -20,7 & ag2y = -29,5 d.ag2x = -3,1 & ag2y = -35,9 e.aG2x = -32,6 & ac2y = -15,2 f.ag2x = -35,9 & ag2y = -3,1 g.aG2x = -29,5 & aG2y = -20,7 h.ag2x = -34,8 & aczy = -9,3 i.aG2x = -25,5 & agzy = -25,5 j.a62x = 3,1 & ag2y = -35,9
hint: You can analyze it as a 4-bar mechanism using a vector loop. please use python if you can.
most interested in part c
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The crank OA rotates in the vertical plane with a constant clockwise angular velocity wo of 2.8 rad/s. For the position where OA is horizontal, calculate the force under the light roller B of the 18.1-kg slender bar AB. 1.02 m B 0.51 m 1.30 m