1.3 cm 1.0 cm -0.5 cm 3.8 cm 0.5 cm AI B 3.6 cm PROBLEM 9.44 Determine the moments of inertia I, and I, of the area shown with respect to centroidal axes respectively parallel and perpendicular to side AB.
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- only HANDWRITTEN answer needed ( NOT TYPED)For the purple region bounded by a parabola with vertex at (-1, 5) and the green line, solve y = -a(x – h)? + k for: a. Area b. Centroid c. Volume when revolved 230° about the green line (-2.1, 2.2) d. MOI and radius of gyration about the x-axis using horizontal strips. e. MOI and radius of gyration about the y-axis using vertical strips. f. MOI and radius of gyration about the z-axis (1, n)Question 1 Determine the moments of inertia Ix andly of the area shown, Given L1= 3.6 cm, L2= 3.8 cm 1.3 cm 1.0 cm 0.5 cm L2 0.5 ст (0,0) A| B -L1-
- 4.) Find the moment of inertia about the indicated x-axis for the shaded area. r=4cm 10cm" POLAR MOMENT OF INERTIA " Please refer to the answer key (book from Engineering Mechanics by SInger) Please include the analyzation of figure so that i could undestand the steps and solution. Thankyou!4. Find the Area Moment of Inertia Ix about the X-axis, if a = 7 inches, b = 14 inches h = 7 inches, and Y bar = 3.11 inches to the Centroid of the diagam from the base of the diagram. The X-axis is Ithe horizontal axis that goes through the Centroid (C) and is located 3.11 inches (Y bar) from the base of the diagram. %3D MacBook Air
- Question 1 Find (a) the location of the centroid (x, y); (b) the area moment of inertia about the global x axis, k; and (c) the area moment of inertia about the global y axis, ly. *- 3.67 mm; ỹ - 21.5mm Ixs 4.3x10* mm" ; Ty: 1.Sxlo* mm 5mm 13 mm Somm 13 10 Mm mm MM Mm3. Determine the moment of inertia with respect to the x-x and y-y centroidal axes for the following figure: Objects are Cen tured E3.5" 2"1). Locate the centroid C (x, y) of the shaded area. 2). Determine the moment of inertia of the shaded area about the x-axis and y-axis. 3). Find the radius of gyration about the area, k, and ky -y%3D2.5-0.1x2 2.5 ft 2 ft 5 ft
- 2.) Locate the X-X and Y-Y centroidal axes for the area shown. Assume the "circle" is aligned horizontally with the centerline of the 2" wide "arm". Neglect any tiny amount of overlap of the two in your calculations. 12" 15" 12" 6" Diam. y ghf 0.49 dtaif50 is to Ao .c 3.) Calculate the moments of inertia of the area in question about the X-X and Y- Y centroidal axes.Please look at the images for details about the question. Note: b is not a and must be calculated from b=a^3 axis.(rest of the question)A church window shown is composed of semicircle and rectangular components with 2 equal quarter circles and 4 equal squares openings. Determine the moment of inertia (Ix) of the shaded region of the window from the bottom base.