00:07
And this question, we look at the wind shear index, right, which is function of wind speed and temperature, and the values of this function for various values of the wind speeds and temperature in this table.
00:21
Now, you're asked to estimate the partial derivative of a with respect to the wind speed at this argument, sorry.
00:29
So basically, you know, obviously the partial derivative means that at this point means that you keep the should not change, but you change the wind speed a little bit and see how the wind shear index is going to change.
00:43
So let's look at the point 15, 15, right? so that obviously is this point right here, right? so that's zero.
00:50
And of course, if you change the w, that means you keep the temperature not change.
00:54
So it's going to, you're going up and down.
00:56
So temperature does not change.
00:58
For example, if you go up or if you go down, for example, if you go down, and then the wind speed is going to change from 15 to 20, right? so they changed five while the value, the wind chain index is going to change from 0 to minus 2.
01:11
So it's going to drop by 2, minus 2, right? so it's going to so the budget direct can be estimated as minus 2 divided by 5, right? so that would be given by minus minus 0 .4, right? so that would be it...