The formula for finding the center of mass of a right triangle without using calculus is (1/3)*(base)*(height), where the base is the length of the bottom side of the triangle and the height is the length of the side perpendicular to the base.
The center of mass of a right triangle is located at the intersection of the three medians, which are line segments drawn from each vertex to the midpoint of the opposite side.
No, the center of mass of a right triangle will always be located within the triangle, specifically at the intersection of the three medians.
Yes, the location of the center of mass of a right triangle is dependent on its shape, specifically the length of the base and height. A longer base or height will result in a center of mass that is closer to that side.
Yes, the center of mass of a right triangle can be used to find its moment of inertia by using the parallel axis theorem, which states that the moment of inertia of a shape can be calculated by adding the moment of inertia about its center of mass and the product of its mass and the square of the distance between its center of mass and the axis of rotation.