Rewrite the problem as a multiplication problem. n+m=p m=n+p n.m=p On-p.m n.p=m

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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**Rewriting Division as Multiplication**

The problem presented is:

\[ n \div m = p \]

To convert this division problem into a multiplication problem, we can use the relationship between division and multiplication. Specifically, division can be expressed as multiplication by the reciprocal.

**Options for Rewriting:**

1. \( m = n \div p \)
2. \( n \cdot m = p \)
3. \( n = p \cdot m \)
4. \( n \cdot p = m \)

**Correct Equation:**

- The correct multiplication equation is \( n = p \cdot m \).

This equation indicates that \( n \), divided by \( m \) equals \( p \), can also be expressed by saying \( p \), multiplied by \( m \), equals \( n \).
Transcribed Image Text:**Rewriting Division as Multiplication** The problem presented is: \[ n \div m = p \] To convert this division problem into a multiplication problem, we can use the relationship between division and multiplication. Specifically, division can be expressed as multiplication by the reciprocal. **Options for Rewriting:** 1. \( m = n \div p \) 2. \( n \cdot m = p \) 3. \( n = p \cdot m \) 4. \( n \cdot p = m \) **Correct Equation:** - The correct multiplication equation is \( n = p \cdot m \). This equation indicates that \( n \), divided by \( m \) equals \( p \), can also be expressed by saying \( p \), multiplied by \( m \), equals \( n \).
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