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- Use the given values in problem to answer the following: Find the moment of inertia and radius of gyration of the section of this bar about an axis parallel to x-axis going through the center of gravity of the bar. The bar is symmetrical about the axis parallel to y-axis and going through the center of gravity of the bar and about the axis parallel to z-axis and going through the center of gravity of the bar. The dimensions of the section are: l=51 mm, h=29 mm The triangle: hT=15 mm, lT=18 mm and the 2 circles: diameter=7.4 mm, hC=8 mm, dC=7 mm. A is the origin of the referential axis. Provide an organized table and explain all your steps to find the moment of inertia and radius of gyration about an axis parallel to x-axis and going through the center of gravity of the bar. Does the radius of gyration make sense? In the box below enter the y position of the center of gravity of the bar in mm with one decimal.Q5: Find the both moments of inertia (Ix, Iy) by integration around the central coordinates as shown in next figure. 3 2.Sample Problem 5/12: Find the moment of inertia about the x-axis of the semicircular ar 20 mm 15 mm
- Please show a detailed solution for the computation of moment of inertia.Q5: Find the both moments of inertia (Ix, ly) by integration around the central coordinates as shown in next figure. (15 degrees)The shaded area shown in (Figure 1) is bounded by the line y=zm and the curve y² = 2.22 m², where is in m. Suppose that a 2.2 m. Figure yux a 10/1 Part A Determine the moment of inertia for the shaded area about the y axis. Express your answer to three significant figures and include the appropriate units. 1,- Submit HÁ Value Provide Feedback Bequest Answer Units Next
- Complete the following sentence 1- The center of mass of a rigid body in the form of thin wire across y-direction is given by.. 2- The center of mass of a rigid body in the form of thin shell across x-direction is given by. . 3- The moment of inertia of a rigid body rotate about a fixed axis (z- axis ) is given by.. . 4- The rotational kinetic energy of a rigid body rotate about a fixed axis is given by. . 5- The torque about the axis of rotation is given by.... .....................Find moment of inertiaMatch the most appropriate form of the equation for the moment of inertia to the image shown. All objects are rotating about point O. Note: ris distance, m is a mass, k is a radius of gyration and d is a distance from the mass moment of inertia IG about the center of mass A. D. O M X Mass element Z Rotation axis X A.1=1+md² G B. = SM √² r²dm C.I=mk²_ D.1= Σm,r?
- | Link BC has a mass mgc = 4 kg, with a moment of inertia about its mass center of: laac = maclic Link AB has a mass mAR = 2.4 kg, with a moment of inertia about point A of: The wheel at point C is of negligible mass. At the moment pictured below, the velocity of point C is 1.5 m/s to the right. Find the velocity of pin B after link AB has rotated through 90°.SEE MORE QUESTIONS