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- Compute the coordinates of the centroid (E, 9) of the area shown. Also compute the area moment of intertia about the z' and y' axes with origin at the centroid. 2013 Michael Swanbom BY NC SA + C *b * a d a Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value a 42 cm 18 cm 81 cm The z coordinate of the centroid is z = cm. The y coordinate of the centroid is j cm. The moment of inertia about the a'axis going through the centroid is I, cm*. The moment of inertia about the y' axis going through the centroid is Iy cm*.The equation of the catenary shown is y = 100 cosh (x/100) where x and y are measured in feet (the catenary is the shape of a cable suspended between two points). Locate the y-coordinate 0f the centroid of the catenary by numerical integration using x=25ft.Compute the coordinates of the centroid (z, 9) of the area shown. Also compute the area moment of intertia about the z' and y' axes with origin at the centroid. 2013 Michael Swanbom BY NC SA a W. k d Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value 6 mm 28 mm 7 mm 13 mm h 33 mm 5 mm w The z coordinate of the centroid is a = mm. The y coordinate of the centroid is j = 26.74 mm. The moment of inertia about the z' axis going through the centroid is I, mm*. The moment of inertia about the y' axis going through the centroid is Iy mmt.
- UPVOTE will be given! Please write the solutions completely and legiby. Box the final answer. Answer in 3 decimal places! Strength of Materials The hook is used to lift the force of P as shown. The section dimensions of a-a is given: P = 40 kN a = 25 mm b = 30 mm c = 70 mm a. Calculate the distance of the centroid of section a-a from the center of curvature in mm. b. Calculate the distance of the neutral axis of section a-a from the center of curvature in mm.Compute the coordinates of the centroid (î, g) of the area shown. Also compute the area moment of intertia about the r' and y' axes with origin at the centroid. 2013 Michael Swanbom cc BY NC SA a k-d Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value a 14 mm 111 mm 12 mm d 45 mm h 89 mm w 22 mm The z coordinate of the centroid is a = mm. The y coordinate of the centroid is j mm. The moment of inertia about the z' axis going through the centroid is Iz mm. The moment of inertia about the y' axis going through the centroid is Iy = mm*.Compute the coordinates of the centroid (a, 9) of the area shown. Also compute the area moment of intertia about the x' and y' axes with origin at the centroid. 2013 Michael Swanbom BY NC SA a k d b Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value a 24 mm 126 mm 23 mm d 71 mm h 120 mm 24 mm The x coordinate of the centroid is x = mm. The y coordinate of the centroid is y mm. The moment of inertia about the x' axis going through the centroid is I' = mm4. The moment of inertia about the y' axis going ough the centroid is I, mm4.
- Compute the coordinates of the centroid (, y) of the area shown. Also compute the area moment of intertia about the x' axis that passes through the centroid. 2013 Michael Swanbom BY NC SA d C Ka*b*c Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value а 33 mm 19 mm 17 mm d 68 mm The x coordinate of the centroid is a = mm. The y coordinate of the centroid is y mm. The moment of inertia about the x' axis going through the centroid is Iæ' mm4.1- Determine the location y of the centroid C of the beam having the cross-sectional area shown 150 mm 150 mm • Examaly 20 mm 20 mm B 150 mm 150 mm 15 mm 10 mm -15 mm 83 m 10 mm The missing data is 83 mm NB: each student inputs the missing data (in red dashed-line). The missing data is the last two digits of your ID number. If your two last-digits number is smaller multiply by 10 (example if you get 19 →19x10 = 190)Compute the coordinates of the centroid (a, g) of the area shown. 2013 Michael Swanbom BY NC SA a k d → Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value a 4 mm b 22 mm 5 mm d 9 mm h 26 mm w 3 mm The a coordinate of the centroid is ā = mm. The y coordinate of the centroid is j mm.
- Calculate ly about the centroid of the following shape. (It should look familiar). Recall that xpar = 2.11 ft. Remember you want to calculate I of each shape about its centroid, then use the parallel axis theorem to relate it to the global centroid. Hint: break into 4 pieces: half circle, square, triangle and open circle. Remember you want to subtract the empty circle! Use Ix'= 0.11r4 for the half- circle. Then just figure out each distance from the centroid of the component to the global centroid and that is your D in the AD? term. Good luck! Enter your answer without units in the space below. Follow correct sig figs! y 3 ft- -3 ft- 1.5 ft 1 ft X-Compute the coordinates of the centroid (a, y) of the area shown. Also compute the area moment of intertia about the x' and y' axes with origin at the centroid. 2013 Michael Swanbom cc 9O BY NC SA C a – b a Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value a 38 cm 19 cm 42 cm The x coordinate of the centroid is a cm. The y coordinate of the centroid is y cm. The moment of inertia about the x' axis going through the centroid is Ip' cm4. The moment of inertia about the y' axis going through the centroid is I,' cm4. ||In the area of the shaded region below, calculate the following: a.) Location of Centroid from x and y axis as shown b.) The moment of inertia with respect to y axis as shown, ly 5+2b+2a All units in cm STUDENT NO CODE: 20XX-XABCDE (EX. 2016-083701, A=8, B=3, C-7, D=0, E-1) r=2+e r=3+c+2d