Question

Which statement shows a difference between a centroid and an orthocenter?

An orthocenter divides a triangle into smaller triangles of equal areas but the centroid does not.

An orthocenter is the center of gravity of a triangle but a centroid is the center of mass.

An orthocenter divides an altitude in two parts with one being twice the length of the other but a centroid does not.

An orthocenter can be present outside, inside, or on the triangle but a centroid is always present inside the triangle.