5 (b) 5 (a) Figure Q5(a) shows the orientations of masses mp=500 g, mo=400 g and ma=600 g attached on a rotating circula
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5 (b) 5 (a) Figure Q5(a) shows the orientations of masses mp=500 g, mo=400 g and ma=600 g attached on a rotating circula
5 (b) 5 (a) Figure Q5(a) shows the orientations of masses mp=500 g, mo=400 g and ma=600 g attached on a rotating circular plate at radial distances fp=250 mm, ro=200 mm and rr=150 mm respectively in a single plane. It is required to balance the plate by adding a single mass ms at a radial distance of rs=100 mm. A Determine the magnitude and orientation of the balancing mass using the graphical method. B DC a (8) () ma ma MR mo ГА 45° PR ro 500 х 30° fp M M N shaft mp re Figure Q5(a) a = b = C= 200 mm 100 mm 150 mm 30 mg me (b) A shaft system consists two discs with out of balance masses at planes A and B as shown in Figure 25(b) overleaf. The masses are located at the following radii: Figure Q5(b) (Not to scale) ma = 3 kg; ra= 80 mm mg = 2 kg ; = 120 mm B = Masses me and my are to be placed at planes M and N respectively to produce static and dynamic balance of the shaft system. Using graphical analysis, determine the magnitudes and orientations of the masses mu and me to be placed in two planes at radial distances ru=50 mm in plane M and n=90 mm in plane N respectively. (12) End of Question Paper
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