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We Which number when added to -18 results in a sum of 0 ? \( \begin{array}{llll}\mathbf{4} \times & \text { A } & -36\end{array} \) \( \begin{array}{llll}\mathbf{4} & \text { C } & 0\end{array} \) \( \begin{array}{lll}\mathbf{4} & \text { D } & 18\end{array} \)

Ask by Nichols Bradley. in the United States
Mar 11,2025

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Answer

The number is 18, which is option D.

Solution

Let the unknown number be \( x \). 1. Set up the equation: \[ x + (-18) = 0 \] 2. Add \( 18 \) to both sides of the equation: \[ x + (-18) + 18 = 0 + 18 \] \[ x = 18 \] The number is \( 18 \), which corresponds to option D.

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Bonus Knowledge

To find the number that, when added to -18, results in a sum of 0, you can set up the equation: \(x + (-18) = 0\). Solving for \(x\) gives you \(x = 18\). So, the number you’re looking for is 18, which corresponds to option D! When it comes to problems like this, one common mistake is forgetting that subtracting a negative actually adds to the total. If you think of -18 as debt, you need to add enough (the number 18) to get back to 0! Remember, keeping track of signs is crucial in math!

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