W = Fd W = d((m^2)/(s^2))
With this final equivalent, you can use work, time, and distance in one equation.
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The answer depend on what information is available. You may have to use multiplication and division, or differentiation and integration. In some cases you will need to use numerical analysis.
That will depend on the specific question. In general, you can apply formulae, such as the definition of work (work = force x distance), etc.
power=work done/time interval
The definition of work is (force) times (distance). If you mean you're given the equation and you need to solve it for 'work', then you only need to multiply both sides of the equation by 'time', and you'll have (power) x (time) = (work)
Work = (force) x (distance). Time is not involved.But if that amount of work was done in that amount of time, then(force) x (distance)/(time) is the average power during that time.
Work is not defined as distance/time, but rather: work= force x distance Distance divided by time will give you velocity. Displacement (or distance traveled) = velocity x time
Power = (work) divided by (time) If you don't know the amount of work, you can calculate it. Work = (force) times (distance).