Question

answer the questions below about the expression $(a + w - 8)(y - z + 5)(j + u - 2)$. how many factors are in the expression? \boxed{} how many terms are in each factor? \boxed{}

Explanation:

Step1: Identify factors

The expression is \((a + w - 8)(y - z + 5)(j + u - 2)\). Factors are the parts multiplied together. So the factors are \((a + w - 8)\), \((y - z + 5)\), and \((j + u - 2)\). Count them: 3.

Step2: Identify terms in each factor

Take one factor, e.g., \((a + w - 8)\). Terms are \(a\), \(w\), \(-8\) (or 8 with a negative sign). So 3 terms. Check another factor, like \((y - z + 5)\): terms are \(y\), \(-z\), \(5\) – 3 terms. Same for the third factor.

Answer:

Number of factors: 3
Number of terms in each factor: 3