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this term 2x is not a polynomial. this term is a monomial. since only one term was listed it can not be a polynomial. A polynomial is like four or more terms. a trinomial is three terms and a binomial is two terms.
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∙ 13y ago
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If the factors of a polynomial are x plus 2 and x plus 6 what values of x make that polynomial 0?
-2 and -6
X plus 5 x plus 2 as a polynomial in standard form?
The expression "X plus 5 x plus 2" can be simplified to "6x + 2". Therefore, the polynomial in standard form is 6x + 2.
What best describes the relationship between x plus 1 and the polynomial x2 minus x minus 2?
X2 - X - 2(X + 1)(X - 2)===============(X + 1) is a factor of the above polynomial.
Is x2 x 2 a polynomial?
Yes.
Is x plus 2 a polynomial?
yes
If the factors of a polynomial are x - 2 and x - 5 what values of x make that polynomial 0?
2 or 5
Is 2 a polynomial?
Yes, f(x) = 2 is a polynomial of degree 0 (because there are no x terms).
If the factors of a polynomial are x plus 2 and x plus 6 what values of x make that polynomial 0?
-2 and -6
Is it possible to find a polynomial of degree 3 that has -2 as its only real zero?
5
X plus 5 x plus 2 as a polynomial in standard form?
The expression "X plus 5 x plus 2" can be simplified to "6x + 2". Therefore, the polynomial in standard form is 6x + 2.
What best describes the relationship between x plus 1 and the polynomial x2 minus x minus 2?
X2 - X - 2(X + 1)(X - 2)===============(X + 1) is a factor of the above polynomial.
Is a polynomial with square root a polynomial?
It is a polynomial if the square root is in a coefficient but not if it is applied to the variable. A polynomial can have only integer powers of the variable. Thus: sqrt(2)*x3 + 4*x + 3 is a polynomial expression but 2*x3 + 4*sqrt(x) + 3 is not.
Which expression are not polynomial?
X^2-x-12------------X+3
Factor the following polynomial. x2 - 4?
(x-2)(x+2)
Is x plus 2 a polynomial?
yes
Is x2 x 2 a polynomial?
Yes.
2 x - 1 2 square?
To square an expression, multiply it by itself. And to multiply a polynomial by a polynomial, multiply each part of one polynomial by each part of the other polynomial.
