Feel free to use comment section incase you need any help.
Thank you :)
The L-shaped steel plate shown below is d = 8 mm thick (i.e., the member extends...
Exercise 6.1.14 The L-shaped steel plate shown below is d = 8 mm thick (i.e., the member extends from Z = 0 to Z = -8 into the page). Determine a. its mass m b. the location of its center of mass (XM, YM, ZM). Assume: H = 730 mm, h = 70 mm, L = 460 mm, l = 75 mm. Material is homogeneous (Pstoel = 7830 kg/m3). H L a. M kg b. XM mm a. m= kg...
Exercise 6.1.14 The L-shaped steel plate shown below is d = 14 mm thick (i.e., the member extends from z = 0 to z = -14 into the page). Determine a. its mass m b. the location of its center of mass (XM, YM, ZM). Assume: H = 760 mm, h = 130 mm, L = 460 mm, 1 = 95 mm. Material is homogeneous (steel = 7830 kg/m3). K1 H h x L
An aluminum wire d = 3 mm in diameter is bent into the confirmation shown below. Determine the mass m and the location of the center of mass (X, Y, ZM) of the configuration. Assume R = 260 mm, h = 160 mm. Material is homogeneous with a constant density p = 2690 kg/m2. Cross sectional area is constant in all regions. R m= kg Xy = mm mm Yy = ZN = mm
1 pts Question 6 Consider the 3 mm thick plate below that has a mass of 200 g: a) What is the location (x,y) of the centroid of the shape (in cm)? Assume the origin is the bottom-left corner of the shape. 8 cm 2 cm 4 cm 2 cm 4 cm 1 pts DQuestion 7 A platform carrying a 100 kg mass is suspended from ropes at each of its four corners. All four ropes
GROUP PROBLEM SOLVING y = 2xy 2 m X Given: The steel plate is 0.3 m thick and has a density of 7850 kg/m3. Find: The location of its center of mass. Also compute the reactions at A and B. Plan: Follow the solution steps to find the CM by integration. Then use 2-dimensional equations of equilibrium to solve for the external reactions. 2 m y=-x- В. 2 m
11-4. The assembly shown below is comprised of a steel hemisphere and an aluminum cylinder with densities, Pst = 7.50 Mg/m and pal = 2.5 Mg/m3, respectively. If h 220 mm, (a) Determine the location of the center of mass of the assembly (b) Determine the location of the center of mass of the same assembly (same dimensions) if it was made entirely out of steel. (c) How does the location of the center of mass from part (b) change...
10 pts D Question 4 A steel shaft, d-150 mm in diameter and L-2.47 m long, transmits a constant torque of 389 N-m at 3914 rpm. Assume that the machine it is driving has no rotational inertia, and determine how long it would take the shaft to coast to a stop il its input power were removed. The steel weighs 0.00783 kg/cm 3. The mass of the shaft can be calculated from m-3.14 L d 2 and mass moment of...
auge Steel Framing Details 1. Complete all light g auge steel componente ir the following wall section, including floor joists, wall studs, roof rafters, and required clips angles, stiffeners, and fasteners. Label all components. Roof sheathing Wall sheathing 。 Interior wallboard Subflooring Foundation 103 Scale: l square =2" (50 mm) Name: necessity of cutting holes in m on the construction ste 12.11. 12.15). Thack etions a sed for top and bottom plates, e construction, shemperature that col tural shapes. Prers...
Situation 1: You have a metal cube, measuring L on each side. The metal is in electrostatic equilibrium and has a net 4. charge of Q,. The cube has a cavity within it, however-where there is no metal. The shape of this cavity is not known. Somewhere within the cavity rests a point charge, q,. Its exact location is unknown, but it is not in contact with the inner wall of the cavity At a certain point P, on the...
summarizr the followung info and write them in your own words and break them into different key points. 6.5 Metering Chamber: 6.5.1 The minimum size of the metering box is governed by the metering area required to obtain a representative test area for the specimen (see 7.2) and for maintenance of reasonable test accuracy. For example, for specimens incorporating air spaces or stud spaces, the metering area shall span an integral number of spaces (see 5.5). The depth of...