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Look at this expression, [tex]$3x + 2(x + 2) + 4$[/tex], and complete the statements.

In the first term, 3 is [tex]$\square$[/tex].

In the second term, [tex]$(x + 2)$[/tex] is [tex]$\square$[/tex].

In the last term, 4 is [tex]$\square$[/tex].

Sagot :

GinnyAnsweridn
Let’s examine the expression [tex]\(3x + 2(x + 2) + 4\)[/tex] step-by-step to determine the parts referred to in the statements.

1. First Term:
- The first term in the expression is [tex]\(3x\)[/tex].
- In this term, the number 3 is multiplying the variable [tex]\(x\)[/tex].
- This makes 3 the coefficient of [tex]\(x\)[/tex] in the first term.

2. Second Term:
- The second term in the expression is [tex]\(2(x + 2)\)[/tex].
- Here, [tex]\(2\)[/tex] is multiplying the expression inside the parentheses [tex]\((x + 2)\)[/tex].
- The entire contents inside the parentheses, [tex]\(x + 2\)[/tex], is an expression or polynomial.


3. Last Term:
- The last term in the expression is [tex]\(4\)[/tex].
- This term stands alone without any variable or multiplication.
- This makes 4 a constant term in the expression.

Given this breakdown, we can accurately fill in the blanks:

In the first term, 3 is the coefficient.

In the second term, [tex]\((x + 2)\)[/tex] is a polynomial.

In the last term, 4 is a constant.
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