We want here centroid from base .
Use formula of centroid
Shape : I section
Divide the I section into three parts .
Find y1 , y2 and y3 from base . And find area of elements
Question 1: Figure below is symmetrical about the vertical Y axis. Calculate the distance of the...
Question 4: For the Figure below determine the location of the centroid (x,y). 150 mm 150 mm 100 mm 100 mm 250 mm 85 mm Question 3: For the Figure below determine the location of the centroid (,y). 108 mm 36 mm| 24 mm 400 mm X 48 mm 150 mm Question 2: Figure below is symmetrical about the vertical Y axis. Calculate the distance of the centre of area (centroid) of cross section from the base. 0.5 in. 0.5...
Question 4: For the Figure below determine the location of the centroid (x,y). 150 mm 150 mm 100 mm 100 mm 250 mm 85 mm Question 3: For the Figure below determine the location of the centroid (,y). 108 mm 36 mm| 24 mm 400 mm X 48 mm 150 mm Question 2: Figure below is symmetrical about the vertical Y axis. Calculate the distance of the centre of area (centroid) of cross section from the base. 0.5 in. 0.5...
Question 1 25 pts The cross-section area shown in the figure is symmetric about the y-axis. When b = 24", determine (a) the coordinates of the centroid (x, y), and (b) the moment of inertial about the centroidal axis x! The centroidal axis x'is parallel to x- axis and crosses through (X,Y). Upload Choose a File
1. A beam has a max moment of 45 kN-m. The cross section of the beam is shown in the figure below. a. State the distance of the centroid from the 2 axis. b. Calculate the area moment of inertia about the centroid. c. Calculate the maximum stress in the beam 300 mm 20 mm 185 mm 20 mm 35 mm
1. A beam has a max moment of 45 kN-m. The cross section of the beam is shown in...
u Review Part B - Calculate the moment of inertia Learning Goal: To find the centroid and moment of inertia of an I-beam's cross section, and to use the flexure formula to find the stress at a point on the cross section due to an internal bending moment. Once the position of the centroid is known, the moment of inertia can be calculated. What is the moment of inertia of the section for bending around the z-axis? Express your answer...
Question 2 The Figure below shows an area called a "spandrel", enclosed by the curve y = kx^n where n = 17.4, k = 1 and the limit of integration in the x-axis is b = 20.4 [units]. Determine: a) the value of the y limit of integration in [units]. b) the area of the spandrel is [square units] c) the distance of the x-centroid from the origin in [units]. d) the distance of the y-centroid from the origin in...
Determine the distance y to the centroid of the beam's cross-sectional area; moment of inertia about the x' axis then find the 6 in 2 in. 4 in. 1 in. 1 in.
The cam lobe from a car’s engine, shown below in Figure 3, is cut from a steel plate. The upper half of its profile is described by the function y(x)=1.5-1.5x4,where y is the vertical height in centimetres above the x-axis. The x-axis runs from x=-1cm to x=1 cm, with the origin at its centre. The lower half of the profile is a semicircle of radius 1 cm. Figure 3 Cross-section of the camshaft in question 3 a. By splitting the area of the cam above the x-axis into a...
QUESTION 1 Calculate the Section Moduli (Top & Bottom) with respect to the X-X axis for the section shown below. Note: the part is symmetrical about the Y-Y Axis. .9 2" 2" 8 -X X 2" 12"
Determine the distance y to the centroid of the beam's cross- sectional area; then determine the moment of inertia about the x'-axis. Set up all calculations in a table form.