Examples of using Polynomial in English and their translations into Arabic
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Colloquial
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Political
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Ecclesiastic
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Ecclesiastic
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Computer
Polynomial von Mangoldt.
We have simplified this polynomial.
A polynomial consisting of three terms.
Determine if the expression is a polynomial.
It's given by this polynomial expression right here.
This right here is a second degree polynomial.
This polynomial can then be used to find the remaining roots.
Why is that a third degree polynomial?
Now a third degree polynomial can have as many as three 0's.
Well, we haven't done it as a polynomial.
Factor the polynomial by factoring out the greatest common factor, λ-2.
Once again, this is a fifth degree polynomial.
If -4 is a factor of the polynomial, then it must be a root of the polynomial.
So let me write a fifth degree polynomial here.
A polynomial is a combination of terms separated using or signs.
So this tells us this is a fifth degree polynomial.
And here we have a polynomial that represents the area of this figure right there.
So that's where we get it's a third degree polynomial.
Definition: a Number is called a root of the polynomial, if(i.e. is a root of the equation).
And so I'm assuming this is a second degree polynomial.
They say it's a third degree polynomial of the form ax to the third plus bx squared plus cx plus d.
So we end up with this nice little fifth degree polynomial.
If the polynomial is identically equal to zero(i.e. has zero values at all values), then all of its coefficients are equal to zero.
And I end up with a three term, second degree polynomial.
Now what they say is write a polynomial expression that represents the total area of the window, including the glass and wood.
Come on ♪ ♪ teacher teach me ♪ Whoo! That polynomial function was epic.
And you can multiply it outjust using regular algebraic multiplication, polynomial multiplication.
I know a man who can do third degree polynomial equations in his head.
SP25M requires a non-linear, third-order polynomial calibration method.
Substitute the possible roots one by one into the polynomial to find the actual roots.