Put these fractions in order from greatest to least 4/12 4/5 4/6
To put these fractions in order from greatest to least, we need to compare the fractions. We can do this by finding a common denominator for all the fractions.
The common denominator for 4/12, 4/5, and 4/6 is 60.
So, we need to express each fraction with the denominator 60:
4/12 = (4/12) * (5/5) = 20/60
4/5 = (4/5) * (12/12) = 48/60
4/6 = (4/6) * (10/10) = 40/60
Now, we can arrange these fractions from greatest to least:
48/60, 40/60, 20/60
So, the order from greatest to least is:
4/5, 4/6, 4/12.
Put these fractions in order from least to greatest 5/9 5/8 5/11 5/10
To put these fractions in order from least to greatest, we can compare the fractions by finding a common denominator.
The common denominator for 5/9, 5/8, 5/11, and 5/10 is 792.
So, we need to express each fraction with the denominator 792:
5/9 = (5/9) * (88/88) = 440/792
5/8 = (5/8) * (99/99) = 495/792
5/11 = (5/11) * (72/72) = 360/792
5/10 = (5/10) * (79/79) = 395/792
Now, we can arrange these fractions from least to greatest:
360/792, 395/792, 440/792, 495/792
So, the order from least to greatest is:
5/11, 5/10, 5/9, 5/8.
Put these fractions in order from greatest to least 7/12 7/8 7/11
To put these fractions in order from greatest to least, we need to compare the fractions. We can do this by finding a common denominator for all the fractions.
The common denominator for 7/12, 7/8, and 7/11 is 24.
So, we need to express each fraction with the denominator 24:
7/12 = (7/12) * (2/2) = 14/24
7/8 = (7/8) * (3/3) = 21/24
7/11 = (7/11) * (2/2) = 14/22
Now, we can arrange these fractions from greatest to least:
21/24, 14/22, 14/24
To compare 14/22 and 14/24, we can simplify both fractions:
14/22 = (14/2) / (22/2) = 7/11
14/24 = (14/2) / (24/2) = 7/12
So, the final order from greatest to least is:
7/8, 7/11, 7/12.
Put these fractions in order from least to greatest 2/4 3/12 1/3
To put these fractions in order from least to greatest, we can compare the fractions. However, it's easier to compare fractions when they have the same denominator.
Let's find the least common denominator (LCD) for 2/4, 3/12, and 1/3. The LCD is 12.
Now, let's express each fraction with the denominator 12:
2/4 = (2/4) * (3/3) = 6/12
3/12 = 3/12
1/3 = (1/3) * (4/4) = 4/12
Now, we can arrange these fractions from least to greatest:
3/12, 4/12, 6/12
Since the denominators are the same, we can compare these fractions based on their numerators. In this case, it's obvious that 3/12 is the smallest, followed by 4/12, and 6/12 is the greatest.
So, the order from least to greatest is:
3/12, 4/12, 6/12.