Examples of using Polynomial in English and their translations into Thai
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Like any polynomial.
The first terminology is the degree of the polynomial.
The term polynomial is more general.
Just the first term of the polynomial.
And let's do some polynomial multiplication.
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Because it's going to be a polynomial.
It's given by this polynomial expression right here.
Let's start with this term of the polynomial.
The standard form of a polynomial, essentially just.
Let's say I'm defining, so this is a polynomial.
This is the polynomial function below it.
So first of all, what happens to this polynomial at c?
And then we had that polynomial function on the bottom that.
If I were to give you x squared plus 1,this is a polynomial.
So a binomial is just a polynomial with two terms.
The polynomial will be equal to the function at x equals 1.
It's going to be a polynomial right?
The only free virus scanner with two engines and Bitdefender Emsisoft, has received several awards in polynomial tests.
What's the third-degree polynomial? f of x to the third.
Simple(non-mathematical) definition of polynomial time?
Selective repeat polynomial fitUploaded by guest.
We already know that, at least at the value of c, the polynomial is equal to the function.
If you take a second-degree polynomial, take its derivatives and add and subtract, you should hopefully get another second-degree polynomial. .
So you do that, you got your characteristic polynomial, and we were able to solve it.
We also want p', we want the first derivative of our polynomial while evaluated at zero to be the same thing as the first derivative of the function when evaluated at zero.
Expansion& factorization of a polynomial/ Quadratic equations.
With this, the Legendre polynomial converges to a singular point.
Uniqueness of characteristic polynomial of linear transformation in finite fields.
So first when you look at it, it seems like a really complicated integral; we have this polynomial right over here being multiplied by this exponential expression and over here, the exponent, we essentially have another polynomial.
In the last video we took the MacLauren expansion of e^x, and we saw that it looked like some type of a combination of the polynomial approximations of cos(x) and of sin(x), but it's not quite, because there was a couple of negatives in there, if we were to really add these two together, that we did not have, when we took the representation of e^x.