Structural Analysis
6th Edition
ISBN: 9781337630931
Author: KASSIMALI, Aslam.
Publisher: Cengage,
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- The collar has a mass of 3 kg and travels along the smooth horizontal rod defined by the equiangular spiral r = (e) m, where 0 is in radians. (Figure 1) Figure 0 F r = e A Part A Determine the tangential force F and the normal force N acting on the collar when = 40°, if the force F maintains a constant angular motion = 1.5 rad/s. Express your answers in newtons to three significant figures separated by a comma. ► View Available Hint(s) F.N= ΨΕΙ ΑΣΦ | Η Submit Previous Answers vec 3 ➜ O X Incorrect; Try Again; 3 attempts remaining Cred ? Review Narrow_forward1.) Use the Triangle Rule and the Law of Cosines to find the magnitude of the resultant force FR = F₁+F₂. 1 01 = 30° = 250 lb F₁: 0₂ = 45° F₂ = 375 lb 2.) Utilizing the figure from Problem 1, decompose forces F₁ and F₂ into Cartersian components and find the resultant force FR = F₁ + F2 and the angle of the resultant with respect to the X axis. 1arrow_forward< A force of 190 pounds makes an angle of 78°26' with a second force. The resultant of the two forces makes an angle of 40°23' to the first force. Find the magnitudes of the second force and of the resultant. The second force has a magnitude of (Round to the nearest integer.) pounds. The resultant force has a magnitude of pounds. (Round to the nearest integer.) 40°23 78°26 190 lb Barrow_forward
- There is a beam subject to a uniform force w as shown in the figure below. The E of the entire section is 200 GPa and I is 60x10^6 mm^4. (a) Calculate the reaction force at point c and the vertical displacement at point B (b) If the support point C sinks downward by 0.1m for some reason, calculate the reaction force at point C and the vertical displacement of point B.arrow_forwardFigure 2 below shows a 600 N force, F, acting on a pipe. Z i. ii. 6 m F = 800 N B 7m 5 m A 8 m Figure 2 Express F as a cartesian vector. Determine the component of F acting along the pipe, OA.arrow_forwardA 80 N force is applied semi circular object with a 40 mm radius, as shown. Determine the moment force F makes about a point at the origin. M= ccw, ccarrow_forward
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