Well, half of that coefficient is negative 2.

It could also be a negative coefficient out front here.

There's no coefficient here it's just a constant term of negative 5.

So for example, the coefficient on this term right here is negative 5.

Let's say we had negative x squared everything we've done so far had a positive coefficient, a positive 1 coefficient on the x squared term.

The coefficient, you could imagine, is negative 1 3, so we want to multiply by the inverse, which should be negative 3.

And then if we take negative 8 plus 7, that is equal to negative 1, which is exactly the coefficient right there.

And because you have a negative coefficient out here that's a negative 3, you know that it's going to be a downward opening graph.

Once again, two numbers when we add them they equal whats the coefficient here, it's negative one.

So it's equal to negative b b is this right here, the coefficient on the delta t

Coefficient.

You have to remember we have a minus 5, so we consider negative 5 to be the whole coefficient.

We have a negative coefficient out here on the second degree term, so it's going to look something like this.

Real coefficient

Imaginary coefficient

leading coefficient.

And notice this coefficient is the same as that coefficient.

You see that it's a negative coefficient in front of the x squared, so it's going to be a downward opening parabola.

So when this temperature right here is 0, this one over here, it looks like it's negative something.

China s coefficient is 0.47.

Target values Gini coefficient

That's the fifth coefficient.

What's the sixth coefficient?

This coefficient becomes 4.

The coefficient is 1.

If we can't get a 1 coefficient, we'll at least have a lower coefficient here.

Times its coefficient times the fifth term's coefficient divided by 5, for the fifth term.

The leading coefficient of the first row is 1 2 is the leading coefficient of the second row 4 is the leading coefficient of the third row, and the last row does not have a leading coefficient.

The low temperature during treatment is advantageous in that it doesn t have any negative effects on the steel, such as annealing.

The first coefficient is 1.

So, the coefficient is 1.

The coefficient here is 1.

We determined the undetermined coefficient.

The coefficient here is 11.

The coefficient there is 1.

The coefficient there is 2.

Temperature

Temperature

Temperature

Temperature

Temperature

Temperature

temperature.

Temperature

You have to look at all of the factors here, play with the positive and negative signs, see which of those factors when one is positive, one is negative, add up to the coefficient on the x term.