2) This table has three columns. First, match each set of Boundary Conditions (the left column) to the 4 beams (center column). Then, get some scratch paper. For each of the 4 beams (center column), create a FBD that cuts at distance x from the origin. Use that scratch paper to match the 4 beams (center column) to the 4 FBDs (right column). You will draw a total of eight lines.

Hand written and clean writing please

For the section shown, assume the original x axis are at the bottom of the shape, and the original y-axis are on the left side of the shape: a) Determine the moment of inertia with respect to the centroidal x' axis, Ix, & the radius of gyration, rx. b) Determine the moment of inertia with respect to the centroidal y' axis Īy, & the radius of gyration, ry.

The coefficients of friction between the block and the rail are Ms = 0.25 and Mk= 0.20. Given: P2 = 600 N. Find the magnitude and direction of the smallest force P required to keep the block from moving down. The magnitude and direction of the smallest force Py required to keep the block from moving down is Note: pls show correct working out and final answer. Refer to the image and show everything in the working out like magnitude and and direction of force P1. Sorry to rush but I need this quickly!. Thanks.

Show step by step solution

PLease show all of your work

Problem 3: Locate the centroid x of the area. y = -b-

For the 2d coordinate system below, complete the following: a) Break up the force vector into Fx and Fy components; show these components on the figure. Add a superscript to each component to indicate whether they are acting in the positive (+) or negative (-) direction b) Draw a position vector from the origin (0) to the tail (point a) of the force vector c) Break up the position vector into rx and ry components; show these components on the figure Add a superscript to each component to indicate whether they are acting in the positive (+) or negative (-) direction d) Calculate the "moment" of force F about the origin by multiplying F times its perpendicular distance from the origin (ry), and add the product of Fy times its perpendicular distance from the origin (rx). Assume that a counterclockwise rotation about the origin is a "positive" moment. Think of rx as a string connected to the origin. If you pull the string in the direction of d, will that cause a clockwise (-) or…

Q3: Locate the centroid of the quarter elliptical area shown below where a = 5m and b = 2m. y b +-1 -x

2 F Question 8 of 15 The bar shown below is restrained at both ends, i.e. fixed support at both ends. If the bars are unstressed at 20 degree Celsius, a = 11.7 x 10/°C =200 GPa A = 1,200 mm2 a = 23 x 10/°C E = 70 GPa A = 90 mm2 %3D %3D us %3D %3| %3D ents 200 kN es - 300 mm 200 mm /- Which of the following most nearly gives the stress on segment BC when an axial load of 200 kN directed to left is applied at B at a temperature of 60 degree Celsius? Select the correct response. 21.38 MPa 18.68 MPa 25.75 MPa 11.63 MPa