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1. Use the area model to represent \( \frac{220}{100} \). Complete the number ser a. \( \frac{220}{100}=\quad \) tenths \( =\quad \) ones

Ask by Hill Nguyen. in the United States
Feb 03,2025

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\( \frac{220}{100} = 22 \) tenths \( = 2 \) ones \( + 2 \) tenths

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To use the area model for \( \frac{220}{100} \), think of it as a rectangle divided into 100 equal squares, each representing \( \frac{1}{100} \). By shading in 220 squares, you can see that there are 2 entire rows of 100 squares shaded (which gives you 2 ones) and 20 additional squares in a third row. Therefore, \( \frac{220}{100} = 2 \) ones and \( 20 \) tenths. This exercise isn’t just about fractions; it's foundational for understanding our decimal system! Let’s think practically: every time you’re calculating percentages or comparing prices, you’re either finding a fraction of something or converting between forms. Use the area model and these concepts to make sense of everyday situations like discounts during shopping or measuring ingredients in a recipe!

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