Respuesta :
Hi there!
Begin by calculating the total work done on the object.
Recall:
[tex]\large\boxed{W = \text{ F x d}}[/tex]
W = Work (J)
F = Net force (N)
d = displacement (m ⇒ must be parallel to direction of force for this equation to hold. Elsewise, W = Fdcosθ).
We can plug in the given displacement and force. Remember to convert 'cm to 'm'.
[tex]W = 20 * 2= 40 J[/tex]
Now, use the following relationship for power:
[tex]\large\boxed{W = Pt, P = \frac{W}{t}}[/tex]
Plug in the values:
[tex]P = \frac{40}{5} = \boxed{ 8 \text{Nm/s}}[/tex]
The required power output to lift the items on the shelf is of 8 W.
Power:
The power associated with the applied force is defined as the rate of doing work on an object.
Given data:
The vertical distance above the ground is, h = 200 cm = 2 m.
The magnitude of force required to lift the box is, F = 20 N.
The time interval for the lifting is, t = 5 s.
The mathematical expression for the Power is,
P = W/t
here, W is the magnitude of work done. And its value is, W = F × h
Solving as,
P = F × h /t
P = 20 × 2 / 5
P = 8 W
Thus, we can conclude that the required power output to lift the items on the shelf is of 8 W.
Learn more about the power output here:
https://brainly.com/question/13937812