Determine the horizontal and vertical components of reaction at the pin A and the reaction on the beam at C. (Figure 1) Determine the horizontal component of reaction at the pin A Express your answer to three significant figures and include the appropriate Figure 1.5 m 1.5 m μA A₁ = Value < 1 of 1 Submit Request Answer 1.5 m- 4 kN B 2¢ ? Units Part C Determine the vertical component of reaction at the pin A Express your answer to three significant figures and include the appropriate un A D Ay Valre X Part D C□? Units Determine the magnitude of the force of reaction on the beam at point C. Express your answer to three significant figures and include the appropriate units. μA 0 ? FCD= Value Units

Determine the horizontal and vertical components of reaction at the pin A and the reaction on the beam at C. (Figure 1) Determine the horizontal component of reaction at the pin A Express your answer to three significant figures and include the appropriate Figure 1.5 m 1.5 m μA A₁ = Value < 1 of 1 Submit Request Answer 1.5 m- 4 kN B 2¢ ? Units Part C Determine the vertical component of reaction at the pin A Express your answer to three significant figures and include the appropriate un A D Ay Valre X Part D C□? Units Determine the magnitude of the force of reaction on the beam at point C. Express your answer to three significant figures and include the appropriate units. μA 0 ? FCD= Value Units

International Edition---engineering Mechanics: Statics, 4th Edition

4th Edition

ISBN:9781305501607

Author:Andrew Pytel And Jaan Kiusalaas

Publisher:Andrew Pytel And Jaan Kiusalaas

Chapter9: Moments And Products Of Inertia Of Areas

Section: Chapter Questions

Problem 9.13P: Figure (a) shows the cross section of a column that uses a structural shape known as W867...

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ante y se IN.. is). Pressure vessels are very common in many industries. The purpose of this exercise is to examine how stresses evolve within the walls of a pressure vessel as a function of position within the wall and wall thickness. Recall the thick-walled cylinder solution developed in class. Re-write the solution to the case of a thick-walled cylinder with inner radius a, outer radius b, internal pressure p₁, and external pressure, p2. Orr σαθ a²p₁b²p2 (6² - a²) a²p₁-b²p2 (6²-a²) axis + 1 (a) Draw a diagram showing the evolution of orr and σ00 from a to b when a/b=0.5 and P2 = 0. (P2 - P₁)a²6² 1 (6²-a²) 2¹ (P2 - P₁)a²6² 1 (b²-a²) 2 (b) Make the assumption that p2 = 0, a + b 2r, bat, and abr to derive the expression for rr and 000 for a thin-walled pressure vessel. For a sanity check, your solution should be orr = 0 and 000 = pir/t. t (c) Now consider the classical strength of materials approach to pressure vessels. Imagine the pressure vessel shown in Fig. 2 (note, the radius of…
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1) Determine the x and y components of force at pin A. Express your answers in kilonewtons to three significant figures separated by a comma. 2) Determine the x and y components of force at pin D. Express your answers in kilonewtons to three significant figures. Enter your answers separated by a comma.
Q2. As shown on the right in image below, the force Facting on the box varies with displacement s, and the coefficient in the image, C = 15. Determine the work done by force Fto the box when the box has displaced s = 0.8 m. Please pay attention: the numbers may change since they are randomized. Negative sign must be included if the work done is negative. Your answer must include 2 places after the decimal point, and proper Sl unit. F (N) F 3 s – C s (m) 1 2.
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Pressure vessels are very common in many industries. The purpose of this exercise is to examine how stresses evolve within the walls of a pressure vessel as a function of position within the wall and wall thickness. Recall the thick-walled cylinder solution developed in class. Re-write the solution to the case of a thick-walled cylinder with inner radius a, outer radius b, internal pressure p₁, and external pressure, p2. Orr = 000 = + a²p₁-b²p2 (P2₂ - P₁)a²b² 1 (b²-a²) (6²-a²) ²¹ a²p₁b²p2 (b²-a²) 1 axis (P2 - P₁)a²b² 1 (b²-a²) r² (a) Draw a diagram showing the evolution of orr and σ00 from a to b when a/b=0.5 and P2 = 0. (b) Make the assumption that p₂ = 0, a + b ≈ 2r, ba≈t, and a b≈r to derive the expression for orr and one for a thin-walled pressure vessel. For a sanity check, your solution should be arr 0 and σ00 = pir/t. = (c) Now consider the classical strength of materials approach to pressure vessels. Imagine the pressure vessel shown in Fig. 2 (note, the radius of the…
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