For the plane area shown, determine the location of the centroid
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- 1-2. Calculate the coordinates of the centroids of these shapes in terms of a and h. y=mx y=kx2 ans: (a/2, 2h/5) h x y y = kx3 ans: (2a/5, 4h/7) h xQ3 Find the centroid Y of unsymmetrical I- section shown below with respect to its base 120mm 30 Ma 20gmLocate the centroid 240 mm 60mm 120 mm --x 360 mm 120 mm
- Determine the second moments with respect to x- (hori- zontal) and y- (vertical) axes through the centroid of 250 mm- 25 mm 25 mm 150 mm 100 mmP2-8. set up the dot product to find the angle 0. Do not calculate the result. m 2 m -2 m 2 m 1.5 m FheQ4 Locate the centroid Y. of the figure shown? 10 mm 7 mm 7 mm
- 120 mm 40 mm 30 0mm 35mm 30mm 80 mm |- Find the centroid ,7 2. The moment OF Ihertia Ix, Iy 3. The Section Modulig Sx, Sy SY, SYQ4/A/Locate the centroid (x,y) of the cross-sectional area as shown in figure 5. 125 mm 125 mm 200 mm 200 mm 60 mm 150 mmb - b= 134 mm, r=68 mm For the given composite geometry locate the centroid of the plane area shown The location of the centroid: Along x-direction is: mm. (answer to the nearest whole number) Along y-direction is: mm. (answer to the nearest whole number)
- Determine the centroid of the given figure. 120 mm 60 mm 40 mm 80 mm 60 mm O x = 55.45 mm and y = 35.65 mm %3D O x = 53.70 mm and y = 37.70 mm O x = 56.83 mm and y = 37.62 mm O x = = 54.10 mm and y = 36.30 mm O x = 53.56 mm and y = 35.63 mm O x = 56.80 mm and y = 37.10 mm O x = 55.76 mm and y = 36.65 mm O x = 54.80 mm and y = 36.60 mmQ3 Find the centroid Y of unsymmetrical I- section shown below with respect to its base 120mm 30mm 20mm 100mm 1 om 30MM 80MM2. Locate the centroid of the area bounded by the axis & the sine curve y= asin rx/L from 0 to L. v= asin rx/L y FiL