The meaning of the 0 in this situation is that the 0 is there as a place holder. It is there to support the 1 so it has a bigger value instead of just 1.

8 0

3 years ago

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Write as a product of 2 binomials and a monomial (factor out as much as possible from each binomial):

gayaneshka [121]

$(14x+21y)(6ab-3a) = 3a(2b - 1)(14x + 21y)$

<em><u>Solution:</u></em>

Given that,

$(14x+21y)(6ab-3a)$

We have to factor out terms and write as a product of 2 binomials and monomial

A monomial is a mathematical expression with only one term, while a binomial is a mathematical expression with two terms.

From given expression,

$(14x+21y)(6ab-3a) = (14x + 21y)(3 \times 2ab -3a)$

3 and a are common factors in second bracket

$(14x+21y)(6ab-3a) = 3a(2b - 1)(14x + 21y)$

Hence, the product of two binomial is written in two binomial and a monomial

4 0

3 years ago