Chapter 14.5, Problem 37HP

To determine

To find: Two binomials which has $6x$ as one of the terms.

Answer to Problem 37HP

Two binomials are $6x\left(a+bx\right)$ and $6x\left(cx+d\right)$ .

Explanation of Solution

Given information:

In the binomial product we have to mention $6x$ as the product.

Formula:

We have to assume some algebraic expression which will have the product of $6x$ .

Calculation:

Consider the statement that in the binomial product we have to mention $6x$ as the product.

Recall that we have to assume some algebraic expression which will have the product of $6x$ .

Therefore we will take $6x\left(a+bx\right)$ and $6x\left(cx+d\right)$ which is the binomial expression.

Therefore $6x\left(a+bx\right)$ and $6x\left(cx+d\right)$ has term $6x$ in the product.