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its where the medians all meet, ie if you draw a line from each vertx to the midpoint of the opposite side where they all meet is the centre of mass its where the medians all meet, ie if you draw a line from each vertx to the midpoint of the opposite side where they all meet is the centre of mass

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16y ago

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To find the center of mass of a triangle, you can use the formula (Xc, Yc) = ((X1 + X2 + X3)/3, (Y1 + Y2 + Y3)/3), where (X1, Y1), (X2, Y2), and (X3, Y3) are the coordinates of the triangle's vertices. This formula gives you the average position of the triangle's mass distributed across its area.

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10mo ago
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The center of mass is defined as x_CM = (m_1x_1+m_2x_2+...+m_nx_n)/(m_1+m_2+...+m_n), where the x_i are the (vector) location of the particles and m_i are their masses. If the object is a continuous media (not composed of a countable set of particles), we define x_CM=integral ( rho(x)*x dx) / integral ( rho(x) dx), where rho(x) is the density at point x and the integral is to be preformed over all of space (i.e. wherever rho is positive). If you have an object and want to practically find the center of mass. Attach a wire to some point on it and hang it from that point. Then draw a line straight down from the hanging point and threw the body. Do this a few times with different hanging points. The intersection of the lines is the center of mass.

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16y ago
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centre of mass is consult with centre of gravity like centre of gravity has one point in their body on which whole weight of body is act as well as in centre of mass their is one point on which whole mass of body is acting.

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14y ago
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MCOM = (m1r1 + m2r2) / (m1 + m2)

For one object with a mass of m1 and the 2nd with a mass of m2, then the Center of Mass (COM) is just the above equation.

Where r1 and r2 are the distances each respective body is positioned away from the center of mass location.

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10y ago
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Q: How do you find the center of mass of a triangle?
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