conniechiwa said:A 62-kg girl weighs herself by standing on a scale in an elevator. What does the scale read when the elevator is ascending at 11 m/s but its speed is decreasing by 5 m/s in each second?
I'm not really sure where to begin.
conniechiwa said:A 62-kg girl weighs herself by standing on a scale in an elevator. What does the scale read when the elevator is ascending at 11 m/s but its speed is decreasing by 5 m/s in each second?
I'm not really sure where to begin.
conniechiwa said:Well I know that normally the scale would read 608.5 N if the elevator was not moving, but I'm not sure what to do here.
conniechiwa said:Would the deceleration be -3.45 m/s squared?
conniechiwa said:only the velocity is given?
Scale in an elevator physics problem refers to the numerical representation of the weight or force acting on an object in the elevator. It is usually measured in units of Newtons (N) or kilograms (kg).
The scale in an elevator physics problem is directly related to the acceleration of the elevator. This means that as the elevator accelerates, the scale reading will also change to reflect the increase or decrease in force acting on the object.
When the elevator is stationary, the scale reading will be equal to the weight of the object. This is because there is no acceleration acting on the object, so the force of gravity is the only force acting on it.
When the elevator is moving at a constant velocity, the scale reading will remain the same. This is because the object is not experiencing any change in acceleration, so the force acting on it remains constant.
When the elevator is moving up, the scale reading will increase because the acceleration is acting in the same direction as the force of gravity. Conversely, when the elevator is moving down, the scale reading will decrease because the acceleration is acting in the opposite direction of the force of gravity.