00:01
In this video, we are going to focus on finding out about the work done by friction.
00:05
And here we can firstly take a hypothetical example.
00:09
Suppose we are having a block which is having some mass m.
00:12
Then if we draw its free body diagram, then there will be one force acting in the downward direction, which will be mg.
00:19
And there will be one force, suppose, and it is here f.
00:23
So with this very force, we are pulling this very block to the right hand side.
00:28
Then if the ground is having friction, then friction will act in the left -hand side because it opposes the relative motion.
00:37
Now here we can say that there will be normal reaction on this very block and it will be denoted as such.
00:45
So now we are talking about the work done by friction, right? we know the formula that work done is here equals to, let us write, it will be here force multiplied with displacement.
00:58
So it can be here written like this, right? we have to take their dot product.
01:05
So whenever we take dot product, then we consider the angle.
01:08
Basically, we consider cosine of theta.
01:11
So here, in this very case, if we consider the theta value, so theta is basically the value between force as well as we can say displacement.
01:22
So if the block is here moving in the forward direction, that is in the right hand direction, then the angle between the force and the displacement, basically if we consider about the force of friction, because we are here talking about the work done by friction, right? so here we will consider the value of force to be equals to small f.
01:44
So let us assume that this is f1 to avoid confusion because here we have written f as the force...