When trying to describe the difference between power and work, I could say to find power we need to know force and velocity; to find work we need to know force and distance.
Answer: Option A
Explanation:
Power is best defined through force and velocity whereas work is best defined through force and distance in the parallel direction.
Let’s understand the difference through the respective formulae.
Power is defined as the work done (W) in a unit time (t), i.e.
[tex] \bold P=\frac{\text { workdone }}{\text { time }} \bold[/tex]
And work (W) is defined as a force applied to move the object to a particular distance, i.e.
[tex] \bold W=\text { Force } \times \text { distance } \bold [/tex]
If we apply the formula of Work in the equation of Power, we see;
[tex] \bold P=\frac{\text {Force} \times \text {distance}}{time} \bold [/tex]
Where, [tex] \bold \text {velocity}=\frac{\text {distance}}{\tex {time}} \bold[/tex]
So, here what we can easily understand that to evaluate power, we need to know force and velocity and to find work we need to know force and distance.
Answer: A
Explanation: just helping the people that are looking for more evidence this is true, it is correct !
