Flag Mechanics> Figure shows (a) an isosceles triangular ...
question mark

Figure shows (a) an isosceles triangular prism and (b) a right circular cone whose diameter is the same length as the base of the triangle. The center of mass of the triangle is one- third of the way up from the base but that of the cone is only one-fourth of the way up. Can you explain the difference?
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

Amit Saxena , 9 Years ago
Grade upto college level
anser 1 Answers
Navjyot Kalra

Last Activity: 9 Years ago

It can be seen from the figure below that the center of mass of prism is relatively closer to its base than the center of mass of triangular prism.
232-1856_1.PNG
It is important to note that if the diameter of the circular cone is equal to the length of the triangular prism and the width of the triangular prism is smaller than its length, than the area of the base of right circular cone is larger than the area of the base of the isosceles triangular prism.
Therefore, more mass is concentrated toward the base of the cone relative to the base of triangular prism. This accounts for the fact that the center of mass of the right circular cone is near the base relative to the center of mass of isosceles triangular prism.

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