Examples of using A polynomial in English and their translations into Polish
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Where to look for a polynomial roots?
And we do know what happens with i when you put it into a polynomial.
So this would be a polynomial of degree zero.
All right, let's review factoring a polynomial.
And here we have a polynomial that represents the area of this figure right there.
People also translate
Because it's going to be a polynomial.
Using a polynomial will keep on adding terms to that polynomial. .
How many real roots does a polynomial have?
Matrices over a polynomial ring are important in the study of control theory.
this is a polynomial.
Expands the function and writes it as a polynomial in x grouping the coefficients.
Now what I want to do next is do a couple of examples of constructing a polynomial.
If you have a polynomial, you could have more than one values of x that satisfy this equation.
The highest power of x is 5 so this is a polynomial of degree 5.
There is even a polynomial with integral coefficients whose Galois group is the Monster group.
this is not a polynomial.
Expands the function and writes it as a polynomial in the variable grouping the coefficients.
Let me give you just a more concrete sense of what is and is not a polynomial.
But we just wouldn't call this a polynomial because it has a negative
projective algebraic set is defined as the set of the zeros of an ideal in a polynomial ring.
And I would want to approximate it, I would want to create a polynomial that can approximate the function around this point.
Given a polynomial, it may be that some of the roots are connected by various algebraic equations.
This shows us that we can find the remainder when a polynomial is divided by x-a without doing any division.
So since we have a polynomial here that makes this differential equation nonhomogeneous, let's guess that a particular solution is a polynomial.
If you look at the graphs of the polynomials above you will see that a polynomial of degree 0 is a horizontal line.
Once again, this is not a polynomial, because it has a square root in it,
the data on the right side of the graph are approximated by a polynomial of degree 3 or less.
then given a polynomial you can actually take the antiderivative,
The notion of a solvable group in group theory allows one to determine whether a polynomial is solvable in radicals, depending on whether