The process of subtracting fractions requires two specific strategies: identifying a shared denominator and subsequently subtracting the numerators. The denominator of the outcome is the shared denominator, and the numerator is derived from the difference between the numerators of the subtracted fractions. It's always crucial to reduce the resulting fraction to its simplest form, if feasible.
| Topic | Problem | Solution |
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| None | Determine the result of the subtraction operation… | Convert the mixed numbers into improper fractions. The first number, |
| None | Subtract. \[ -\frac{1}{11}-\left(-\frac{2}{11}\ri… | Subtract the fractions |
| None | Type the correct answer in each box. Use numerals… | Convert the mixed number 11 2/9 to an improper fraction. The numerator is 11*9 + 2 = 101 and the de… |
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Subtract.
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Given the problem, we need to subtract the fractions |
| None | $\begin{array}{r}3 \frac{7}{8} \ -\frac{3}{8} \… | Convert the mixed number 3 7/8 to an improper fraction. The denominator remains 8, and the numerato… |
| None | What is the difference of these mixed numbers? \[… | Convert each mixed number to an improper fraction. The first mixed number, |
| None | Select the correct answer. Solve $-36 \frac{4}{9}… | Convert each mixed number into an improper fraction: |
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Convert the mixed numbers to improper fractions: |
| None | 20 Show that $3 \frac{4}{7}-1 \frac{5}{8}=1 \frac… | Convert the mixed numbers into improper fractions: |
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