Examples of 'degree polynomial' in a sentence
Meaning of "degree polynomial"
Degree polynomial: It refers to the highest power of the variable in a polynomial equation. For example, a quadratic equation has a degree of 2, and a cubic equation has a degree of 3
How to use "degree polynomial" in a sentence
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degree polynomial
This right here is a second degree polynomial.
The first degree polynomial equation.
So this tells us this is a fifth degree polynomial.
Any nth degree polynomial has exactly n roots.
So let me write a fifth degree polynomial here.
The third degree polynomial should be in the form.
This equation is normally a high degree polynomial equation.
Using a zero degree polynomial turns LOESS into a weighted moving average.
So we end up with this nice little fifth degree polynomial.
You can do this really for any degree polynomial dividing into any other degree polynomial.
And so I am assuming this is a second degree polynomial.
Hence, second degree polynomial interpolation was used.
And I do not know exactly what this third degree polynomial.
Where this is an nth degree polynomial centered at "a.
So for example, that polynomial right there is a third degree polynomial.
See also
Need help with second degree polynomial equations.
In another embodiment, the function is a polynomial such as a second degree polynomial.
I know a man who can do third degree polynomial equations in his head.
Let us assume we want to approximate a point cloud with a second degree polynomial,.
So let us say that I have a 2nd degree polynomial that looks like this.
Thus, the non-linear compensation function preferably comprises a third degree polynomial.
Let us start with a first degree polynomial equation,.
The multi-dimensional polynomial may have a fixed degree or it may be a variable degree polynomial.
Let us say you try to choose what degree polynomial to fit to data.
Therefore, a third degree polynomial was used to fit the curve against BER data values.
And I do not know exactly what this third degree polynomial looks like just yet.
Now a third degree polynomial can have as many as three 0 's.
In particular, short means linear or low degree polynomial.
A 2nd degree polynomial.
Quintic function, Fifth degree polynomial.
So this thing right here, this is an n+1th derivative of an nth degree polynomial.
In fact, he also found a 7th degree polynomial parameterization.
In this example, the boomerang shape is modelled by a 3rd degree polynomial.
Sextic function, Sixth degree polynomial.
And that 's what 's actually called a quadratic equation, or this second degree polynomial.
Quartic function, Fourth degree polynomial.
And I end up with a three term, second degree polynomial.
A system according to claim 7, wherein the second degree polynomial in r2 is of the form,.
So that 's where we get it 's a third degree polynomial.
Cubic function, Third degree polynomial.
The n+1th derivative of our nth degree polynomial.
So, once again, this is a fifth degree polynomial.
The enthalpy is determined, for example, by a second degree polynomial in θe.
Thus, there are three critical points for a 4th degree polynomial.
It 's going to be this big polynomial -- kth degree polynomial.
The best R ² obtained from these models is only 25.7 % with a third degree polynomial equation.
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A fourth order polynomial may be expressed as follows
A couple of students did not know what a polynomial was
The derivative of the polynomial is the polynomial
