
Изображение обыкновенных дробей и смешанных чисел на координатном луче. Урок 1 Запиши дроби со
знаменателем 12, которые лежат между дробями 3/12 и 9/12 в порядке возрастания. ПОМОГИТЕ ПЖ

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Ответ:
4/12 5/12 6/12 7/12 8/12



To represent fractions on a number line, we can use a coordinate axis or a number line. The number line is divided into equal parts, and each part represents a unit fraction. The fractions are then plotted on the number line according to their values.
In this case, we are given the fractions 3/12 and 9/12, and we need to find the fractions with a denominator of 12 that lie between them in ascending order.
Finding Fractions Between 3/12 and 9/12
To find the fractions between 3/12 and 9/12, we need to consider the numerators of the fractions. Since the denominators are the same (12), we can compare the numerators to determine their order.
The numerator of 3/12 is 3, and the numerator of 9/12 is 9. We need to find fractions with numerators greater than 3 and less than 9.
The fractions that satisfy this condition are:
- 4/12: This fraction is greater than 3/12 and less than 9/12. - 5/12: This fraction is greater than 4/12 and less than 9/12. - 6/12: This fraction is greater than 5/12 and less than 9/12. - 7/12: This fraction is greater than 6/12 and less than 9/12. - 8/12: This fraction is greater than 7/12 and less than 9/12.
Therefore, the fractions with a denominator of 12 that lie between 3/12 and 9/12 in ascending order are:
- 4/12 - 5/12 - 6/12 - 7/12 - 8/12
Please let me know if there's anything else I can help you with!


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