Example Question - ordering fractions
Here are examples of questions we've helped users solve.
Ordering Fractions by Decimal Values
Para ordenar fracciones de mayor a menor, es útil convertirlas a un denominador común o comparar sus valores decimales. Vamos a utilizar el método de valor decimal: - \( \frac{7}{8} = 0.875 \) - \( \frac{3}{5} = 0.6 \) - \( \frac{4}{3} = 1.333... \) - \( \frac{2}{3} = 0.666... \) Ahora, al ordenarlos de mayor a menor según sus valores decimales, obtenemos: \( \frac{4}{3} \), \( \frac{7}{8} \), \( \frac{2}{3} \), \( \frac{3}{5} \) Por lo tanto, el orden de mayor a menor de las fracciones dadas es: \( \frac{4}{3} > \frac{7}{8} > \frac{2}{3} > \frac{3}{5} \)
Comparing and Ordering Fractions
The image shows a worksheet titled "Practice 3 Ordering Fractions," and there are three fractions given: \( \frac{1}{2} \), \( \frac{7}{8} \), \( \frac{1}{3} \). The task is to arrange these fractions in order, starting with the smallest. To compare fractions and order them from smallest to largest, we can either find a common denominator for all the fractions or convert them into decimal form. A quick way to compare these is to recognize that: - \( \frac{1}{2} = 0.5 \) - \( \frac{7}{8} \) is just \( \frac{1}{8} \) away from 1, so it is \( 0.875 \). - \( \frac{1}{3} \) is approximately \( 0.333 \). Now we can see the order from smallest to largest is: 1. \( \frac{1}{3} \) (smallest) 2. \( \frac{1}{2} \) 3. \( \frac{7}{8} \) (largest) Thus, the fractions should be arranged as: 1. \( \frac{1}{3} \) 2. \( \frac{1}{2} \) 3. \( \frac{7}{8} \)
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