You use long division of polynomials.
You divide each term of the binomial by the monomial, and add everything up. This also works for the division of any polynomial by a monomial.
If the quotient of a certain binomial and 20x2 is is the polynomial
Monomial.
Monomial. Monomial. Monomial. Monomial.
When finding the product of a monomial and a binomial, the degree of the resulting product is determined by adding the degree of the monomial to the highest degree of the terms in the binomial. Specifically, if the monomial has a degree (m) and the binomial has a highest degree (n), the degree of the product will be (m + n). Thus, the degree of the product is always the sum of the degrees of the monomial and the highest degree of the binomial.
You divide each term of the binomial by the monomial, and add everything up. This also works for the division of any polynomial by a monomial.
If the quotient of a certain binomial and 20x2 is is the polynomial
Monomial.
Monomial. Monomial. Monomial. Monomial.
its a monomial.....
Monomial.
Monomial.
When finding the product of a monomial and a binomial, the degree of the resulting product is determined by adding the degree of the monomial to the highest degree of the terms in the binomial. Specifically, if the monomial has a degree (m) and the binomial has a highest degree (n), the degree of the product will be (m + n). Thus, the degree of the product is always the sum of the degrees of the monomial and the highest degree of the binomial.
Binomial. Binomial. Binomial. Binomial.
To find the product of a monomial by a binomial, you can use the distributive property. Multiply the monomial by each term in the binomial separately. For example, if you have a monomial (a) and a binomial (b + c), you would calculate (a \cdot b + a \cdot c). This method ensures that each term in the binomial is accounted for in the final expression.
No, it is a monomial.
It is a polynomial (monomial). It is a polynomial (monomial). It is a polynomial (monomial). It is a polynomial (monomial).