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Enter the expression that represents the number of magazines in Kala's collection. \( x=-50 \) Enter the expression that represents the number of magazines in Michael's collection. \( x=110 \) Enter an expression for the number of magazines they have together. The number of magazines in Michael's collection is 80 because \( 80-50+80=110 \) Enter the number of magazines in Kala's collection.

Ask by Nichols Curry. in the United States
Jan 29,2025

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The number of magazines in Kala's collection is -50.

Solución

Let's break down the problem step by step. 1. **Kala's Collection**: The expression representing the number of magazines in Kala's collection is given as \( x = -50 \). This means Kala has -50 magazines, which typically indicates a debt or a deficit in this context. 2. **Michael's Collection**: The expression representing the number of magazines in Michael's collection is given as \( x = 110 \). This means Michael has 110 magazines. 3. **Total Collection**: To find the total number of magazines they have together, we can add the two expressions: \[ \text{Total} = \text{Kala's Collection} + \text{Michael's Collection} = -50 + 110 \] 4. **Calculating Total**: \[ -50 + 110 = 60 \] So, together, they have 60 magazines. 5. **Clarification on Michael's Collection**: The statement "The number of magazines in Michael's collection is 80 because \( 80-50+80=110 \)" seems to be incorrect. The correct number of magazines in Michael's collection is already given as 110. 6. **Final Answers**: - The number of magazines in Kala's collection: \( -50 \) - The number of magazines in Michael's collection: \( 110 \) - The total number of magazines they have together: \( 60 \) Thus, the number of magazines in Kala's collection is \( -50 \).

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Beyond the Answer

To determine the number of magazines in Kala's collection, we take the value of \( x \) which is \(-50\). Therefore, Kala has \(-50\) magazines, indicating a figurative deficit or perhaps a quirky twist in the story where she owes someone magazines! Now, when we look at the number of magazines in Michael's collection, where \( x = 110 \), it appears he has a flourishing collection of \( 110 \) magazines. Now, to find the total number of magazines they have together, we can simply add both collections: \(-50 + 110 = 60\). So, together, they have \( 60 \) magazines!

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