00:02
Okay, in this problem, we have to write a function that models this 58 kilograms plus 1 .9 kilograms for every inch over 5 feet.
00:11
All right, so what we're going to do is we're going to say that our weight, w, right? that's what we're saying, w is weight, is going to equal 58 kilograms, right? so 58 kilograms and then plus 1 .9 kilograms, 1 .9 kilograms for every inch, h above 5 feet.
00:32
All right, so if that's going to be our w, so that's part a, then in part b we're saying the rate of change, well, the rate of change is going to be the number that's in front of our variable, our independent variable.
00:42
All right, so we're going to say that the rate of change is 1 .9.
00:46
That is the rate of change of weight with respect to height is 1 .9 kilograms per inch.
00:54
All right, it's 1 .9 kilograms for every inch.
00:58
Okay, so kilograms 1 .9 kilograms per inch.
01:03
Okay.
01:04
Now, now number c is, if a woman is 5, 5, then what does the model predict? okay, so we're actually going to erase this.
01:12
So we're giving her height.
01:15
So that means five inches above five feet.
01:19
So that's going to mean that my age is going to equal five.
01:21
So in this case, the w is going to equal 58.
01:24
Plus 1 .9 times 5.
01:27
So i'm just going to do 1 .9 times 5 in my phone calculator.
01:30
1 .9 times 5.
01:32
It's going to give me 9 .5.
01:33
So this is 58 plus, oh, that very little looks like an 8.
01:37
There we go, 58 plus 9 .5...