. The location of the center of mass of the partially eaten, 51. .. 12-inch-diameter pizza shown in Figure 19 is Xem = -1.4 in. and Ym = -1.4 in. Assuming each quadrant of the pizza to be the same, find the center of mass of the uneaten pizza above the x axis (that is, the portion of the pizza in the second quadrant). %3D y r= 6.0 in. i CO
. The location of the center of mass of the partially eaten, 51. .. 12-inch-diameter pizza shown in Figure 19 is Xem = -1.4 in. and Ym = -1.4 in. Assuming each quadrant of the pizza to be the same, find the center of mass of the uneaten pizza above the x axis (that is, the portion of the pizza in the second quadrant). %3D y r= 6.0 in. i CO
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The location of centre of mass of a partially eaten 12 inch pizza is Xcm = -1.4in and Ycm = -1.4in. Assuming each quadrant of the pizza to be the same, find the centre of mass of the uneaten pizza above the x axis(that is, the portion of the pizza in the second quadrant).
![. The location of the center of mass of the partially eaten,
51. ..
12-inch-diameter pizza shown in Figure 19 is Xem = -1.4 in. and
Ym = -1.4 in. Assuming each quadrant of the pizza to be the
same, find the center of mass of the uneaten pizza above the
x axis (that is, the portion of the pizza in the second quadrant).
%3D
y
r= 6.0 in. i
CO](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3fd8c296-2086-4e4e-ba83-9ecbce4d9859%2Fe1ccaab6-53da-4456-ba7b-9e9cc464b166%2F53vs0x_reoriented.jpeg&w=3840&q=75)
Transcribed Image Text:. The location of the center of mass of the partially eaten,
51. ..
12-inch-diameter pizza shown in Figure 19 is Xem = -1.4 in. and
Ym = -1.4 in. Assuming each quadrant of the pizza to be the
same, find the center of mass of the uneaten pizza above the
x axis (that is, the portion of the pizza in the second quadrant).
%3D
y
r= 6.0 in. i
CO
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