What division does the model represent? 18−6−6−6=18−3(6)=0

11 answers

The equation \( 18 - 6 - 6 - 6 = 18 - 3(6) = 0 \) illustrates a division into equal parts.

Let's break it down:

  1. The expression starts with \( 18 \).
  2. Subtracting \( 6 \) three times (i.e., \( 18 - 6 - 6 - 6 \)) can be rewritten as \( 18 - 3(6) \). This indicates taking away \( 6 \), three times.
  3. The result of the operation is \( 0 \), meaning there’s nothing remaining after performing those subtractions.

In terms of division, this can represent \( 18 \) being divided into \( 3 \) equal parts of \( 6 \) each, leading to zero remainder once all parts are accounted for.

Therefore, we can conclude that this represents the division of \( 18 \) into \( 3 \) groups, each containing \( 6 \), which results in complete utilization of the total \( 18 \).

just answer

The model represents division into 3 equal parts.

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I apologize for any confusion. The equation \( 18 - 6 - 6 - 6 = 0 \) simplifies to show that \( 18 \) is divided into \( 3 \) equal parts of \( 6 \), resulting in \( 0 \). In terms of division, it represents \( 18 \div 6 = 3 \).

ooooh

Glad that helped clarify! If you have any more questions or need further explanation, feel free to ask!

What model can you use to represent −14÷−7 ?(1 point) −14−(−7)−(−7)=−14− (−7)=0

To represent the expression \( -14 \div -7 \) using a model, you can think of it in terms of removing groups of \(-7\) from \(-14\).

Here's how you can express it step-by-step:

  1. Start with a Negative Total: You have \(-14\).

  2. Removing \(-7\): The action of division can be thought of as asking how many times \(-7\) fits into \(-14\).

  3. Equation Breakdown:

    • Start with \(-14 - (-7) - (-7) = -14 + 7 + 7\).
    • This simplifies to \(-14 + 14 = 0\).
  4. Conclusion: Since you can remove two groups of \(-7\) from \(-14\), the result of the division \( -14 \div -7 \) is \(2\).

So, the model demonstrates that dividing two negative numbers, \(-14\) and \(-7\), gives a positive result, which is \(2\).

In summary, \( -14 \div -7 = 2\).

JUST ANSEWR

The model you can use to represent \( -14 \div -7 \) is:

\(-14 - (-7) - (-7) = 0\).

This indicates the answer is \(2\).