00:01
We have that our vector function f is equal to y, z, i, plus x, j, plus x, y, k.
00:08
We're going to calculate the divergence of f.
00:14
So we're going to take the partial respect to x at the x component of our vector function, so that's yz, plus the partial respect to y of the y component.
00:27
That's going to be x, z, and then the partial respect to z of the z component, which in this case, be xy.
00:39
When i look at my first partial, it's with respect to x, so therefore all the other variables would be constant.
00:48
So that means y and z are constant.
00:50
If i'm taking a derivative of a constant, i get zero.
00:54
And for similar reasons, the other two partials will give me zero.
01:00
So i'll just have zero as my divergence...