Question

Complete the statement to describe the expression (a+b)(d+e)(a+b)(d+e)left parenthesis, a, plus, b, right parenthesis, left parenthesis, d, plus, e, right parenthesis. The expression consists of factors, and each factor contains 4 terms.

Answer 1

Answer:

The expression contains two factor and each factor contains 2 terms.

Step-by-step explanation:

We are given the expression:

$(a+b)(d+e)(a+b)(d+e) = (a+b)^2(d+e)^2$

• A factor can be a number, variable, term, or a longer expression.
• A factor is made of of terms and can be a constant, number or a variable.

Now, the expression contains two factor and each factor contains 2 terms.

The factors of expression are:

$1. ~(a+b)\\\text{This factor have a multiplicity of 2 in the expression.}\\2.~ (d+e)\\\text{This factor have a multiplicity of 2 in the expression.}$

The terms of expression are:

$1.~(a+b) \text{ have terms a and b}\\2.~(d+e) \text{ have terms d and e}$