A tower crane is lowering a massive concrete beam to the ground. For a brief period, the beam descends at a constant, steady velocity. According to Newton's First Law, what must be true about the primary forces acting on the beam during this steady descent?
- The upward tension in the cable exactly equals the downward weight of the beam, resulting in zero net force.Answer
- BThe downward weight of the beam must exceed the upward tension in order to overcome the beam's inertia and maintain its downward motion.
- CThe upward tension in the cable must be exactly equal to the beam's mass to prevent it from accelerating.
- DThe net downward force acting on the beam is proportional to its steady downward velocity.
Answer
The upward tension in the cable exactly equals the downward weight of the beam, resulting in zero net force.
According to Newton's First Law, an object in motion will maintain a constant velocity as long as the net external force acting on it is zero. Since the beam descends at a steady, unchanging speed, its acceleration is zero. Therefore, the upward force (cable tension) and the downward force (beam's weight) must be perfectly equal and balanced.
Step-by-Step Solution
Key Concept
Objects moving in a straight line at a constant velocity have zero acceleration and therefore experience a net force of zero, meaning all opposing forces perfectly balance each other.