X Incorrect. ' Which of the following statements about this situation are true? Select all that apply. The system's center-of-gravity [shown as a white + on the free-body diagram) is always halfway between the two supports. The system will always be stable if both boxes are between the two suppers. Given the limits set by the sliders in the simulation it is not possible for the system to tip over. The beam is stable as long as the net force is zero or the net torque is zero. Stability does not require that both of these conditions be met. Increasing the weight of the beam generally makes the system more stable {less likely to tip}. The system will always tip over if both boxes are placed either to the left of both supports or to the right of both supports. Moving a box away from a support always decreases the force applied on the beam by that support. The beam will be less likely to tip if the red support is moved to the left end and the blue support is moved to the right end. x Incorrect. Which of the following statements about this situation are true? Select all that apply. The system's center-of-gravity [shown as a white + on the free-body diagram} is always halfway between the two supports. The system will always be stable if both boxes are between the two supports. Given the limits set by the sliders in the simulation it is not possible for the system to tip over. The beam is stable as long as the net force is zero or the net torque is zero. Stability does not require that both of these conditions be met. Increasing the weight of the beam generally makes the system more stable (less likely to tip). The system will always tip over if both boxes are placed either to the left of both supports or to the right of both supports. Moving a box away from a support always decreases the force applied on the beam by that support. The beam will be less likely to tip it the red support is moved to the left end and the blue support is moved to the right end. X Incorrect. Which of the following statements about this situation are true? Select all that apply. The system's center-of-grayity [shown as a white + on the free-body diagram} is always halfway between the two supports. The system will always be stable if both boxes are between the two supports. Given the limits set by the sliders in the simulation it is not possible for the system to tip over. The beam is stable as long as the net force is zero or the net torque is zero. Stability does not require that both of these conditions be met. Increasing the weight of the beam generally makes the system more stable {less likely to tip). The system will always tip over if both boxes are placed either to the left of both supports or to the right of both supports. Moving a box away from a support always decreases the force applied on the beam by that support. The beam will be less likely to tip if the red support is moved to the left end and the blue support is moved to the right end. Rotational Equilibrium Position of red support. em: oUsa Position of blue support. em: so Um Concept Questions Red support force. N: Blue support force. N: Beam weight. N: Position of Orange box orange box. cm: III weight. N: u Um a _D5 Position of Black box black box. em: weight. N: Audio