My textbook's equation for work done is:
work done = force * distance
So this means that the unit should be Nm. However, when I researched on Google, a lot of people were saying that the unit is J.
My textbook's equation for work done is:
work done = force * distance
So this means that the unit should be Nm. However, when I researched on Google, a lot of people were saying that the unit is J.
The unit you should use for work done and energy is the joule (J) which is indeed the same as the newton metre (N m).
There is another physical quantity which is the product of force and distance and that is torque or moment of a force.
The unit you should use for torque is the newton metre (Nm) and not the joule.
Naming the units of work done and torque differently helps to emphasis the fact that work done and torque refer to two different physical quantities although the definitions of both quantities have the product of force and distance in them.
$\text{work done}= \vec{\rm force} \,\cdot\, \vec{\rm displacement} $ and $\vec {\rm torque}= \vec{\rm force} \,\times\, \vec{\rm displacement} $
J (joule) is a derived unit for energy (or work done) named after the physicist James Joule. Since $W = F.d$, we have 1 J=1 Nm. We can also express in terms of basic SI units, yielding us
1 J = 1 kg m$^2$s$^{-2}$.
J (joule) is the SI unit of $work$ which is equal to N m. It's a derived unit of work and the name is chosen in honor of James Joule who is pretty well known for his work in Thermodynamics.