The shape below has dimensions of a = 5.3 in., b = 8.6 in., and c = 4.8 in. a. What is the value of Imin and Imax as well as the orientation of the principal centroidal axes (strong and weak axes) for the shape shown? 3 in. a 3 in. 3 in. b

For the objects shown below locate the horizontal axis of symmetry and identify the location of the centroid of the object: 3.25" 5.00" 2.25" 4.00" Hole -8.00" -3.00" dia

b - 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)

Find the centroid about the cartesian axes shown in the figure A. x coordinate is 0 and y component is 110.3 mm B. x coordinate is 0 and y component is 91.3 mm C. x coordinate is 0 and y component is 125.3 mm D. x coordinate is 0 and y component is 142.3 mm

Find the centroid of the given plate. The values of B = 105 mm, D = 95 mm, b=72 mm & d=17 mm. B b d. D (i) The area of the full triangle (unit is in mm2)=. (ii) The area of the rectangular hole (unit is in mm?)=. (iii) The X value is (unit in mm) =. (iv) The Y value is (unit is in mm) =

For the composite shape shown in the figure, select the closest value for the x coordinate of the centroid. The values of the dimensions are: aj = 3 mm, bj = 3 mm, az = 7 mm, az = 3 mm, bz = 6 mm. b3 b1 a1 az b1 a2 O 3.5 mm O 3.8 mm O 10.0 mm O 5.4 mm

Solve for the x-component (in cm) of the centroid if that a=86.5cm, b=92.1cm, and r=57.7cm.

Find the x - and y-coordinates of the centroid for the composite area shown in the figure (all dimensions are in inches). 4" I I K9" 3″ 27" 9" 7.5"

4. Find the centroid of the figure shown. 30° 30⁰ x X

6) Find the centroid, (x, 5), of the area below. The circle and semi-circle are holes. The circle has a diameter of 0.5 m, is tangent to the x-axis, and is centered with the x = 0.5 m mark. The semi-circle has a radius of 0.15 m and is centered with the x = 1.5 m mark. y2 = x -y +x = 2 1 m 1m 1 m