84.3k views
2 votes
The maximum mass the steel beam can bear without slipping is approximately 280 kg. This is determined by considering the compression-induced force, the coefficient of static friction, and the weight of the beam in static equilibrium. Therefore, the correct answer is (d) 280 kg.

a. 250 kg
b. 260 kg
c. 270 kg
d. 280 kg

User Dieresys
by
7.4k points

1 Answer

3 votes

Final answer:

The question addresses the concept of static equilibrium in physics, particularly how the coefficient of static friction determines the maximum weight a steel beam can support without slipping.

Step-by-step explanation:

The student's question pertains to the concept of static equilibrium and the application of static friction in physics. The maximum mass a steel beam can bear without slipping involves calculating the balance of forces and the effect of the coefficient of static friction on the beam's ability to support additional weight in a state of static equilibrium. The mass that a beam can support is directly related to the normal force (due to the weight of the beam and any additional mass) and the coefficient of friction between the beam and its support.

Static Equilibrium in Everyday Contexts

Static equilibrium is also a relevant concept when discussing the maximum frictional force that can be exerted without movement. For example, when considering the maximum force that can be applied to a 120-kg wooden crate on a wood floor without causing it to move, the coefficient of static friction plays a critical role. The force of static friction must be overcome for the crate to start moving, and this force will depend on both the mass of the crate (which determines the normal force) and the coefficient of static friction between the wood surfaces.

User Atxdba
by
8.0k points