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Answer :
Sure! Let's go through the process of solving this problem step-by-step:
### Step 1: Identify Fractions Greater Than or Equal to 1
To determine which fractions are greater than or equal to 1, we need to compare the numerators and denominators:
- If the numerator is greater than or equal to the denominator, the fraction is greater than or equal to 1.
Here are the fractions given and their evaluations:
1. [tex]\(\frac{42}{37}\)[/tex]: 42 > 37 → Greater than 1
2. [tex]\(\frac{14}{9}\)[/tex]: 14 > 9 → Greater than 1
3. [tex]\(\frac{13}{8}\)[/tex]: 13 > 8 → Greater than 1
4. [tex]\(\frac{20}{19}\)[/tex]: 20 > 19 → Greater than 1
5. [tex]\(\frac{12}{12}\)[/tex]: 12 = 12 → Equals 1
6. [tex]\(\frac{27}{27}\)[/tex]: 27 = 27 → Equals 1
7. [tex]\(\frac{15}{10}\)[/tex]: 15 > 10 → Greater than 1
8. [tex]\(\frac{21}{20}\)[/tex]: 21 > 20 → Greater than 1
9. [tex]\(\frac{1}{2}\)[/tex]: 1 < 2 → Less than 1
10. [tex]\(\frac{3}{3}\)[/tex]: 3 = 3 → Equals 1
11. [tex]\(\frac{2}{13}\)[/tex]: 2 < 13 → Less than 1
12. [tex]\(\frac{48}{12}\)[/tex]: 48 > 12 → Greater than 1
The fractions greater than or equal to 1 are:
[tex]\(\frac{42}{37}\)[/tex], [tex]\(\frac{14}{9}\)[/tex], [tex]\(\frac{13}{8}\)[/tex], [tex]\(\frac{20}{19}\)[/tex], [tex]\(\frac{12}{12}\)[/tex], [tex]\(\frac{27}{27}\)[/tex], [tex]\(\frac{15}{10}\)[/tex], [tex]\(\frac{21}{20}\)[/tex], [tex]\(\frac{3}{3}\)[/tex], [tex]\(\frac{48}{12}\)[/tex].
### Step 2: Convert Fractions to Whole or Mixed Numbers
For each fraction, we'll find the whole number part and, if necessary, express the remainder as a fraction:
1. [tex]\(\frac{8}{5}\)[/tex]:
- Whole number part: 8 // 5 = 1
- Remainder: 8 % 5 = 3
- Simplified form: [tex]\(1\frac{3}{5}\)[/tex]
2. [tex]\(\frac{11}{7}\)[/tex]:
- Whole number part: 11 // 7 = 1
- Remainder: 11 % 7 = 4
- Simplified form: [tex]\(1\frac{4}{7}\)[/tex]
3. [tex]\(\frac{28}{3}\)[/tex]:
- Whole number part: 28 // 3 = 9
- Remainder: 28 % 3 = 1
- Simplified form: [tex]\(9\frac{1}{3}\)[/tex]
4. [tex]\(\frac{26}{7}\)[/tex]:
- Whole number part: 26 // 7 = 3
- Remainder: 26 % 7 = 5
- Simplified form: [tex]\(3\frac{5}{7}\)[/tex]
9. [tex]\(\frac{10}{10}\)[/tex]:
- Whole number part: 10 // 10 = 1
- No remainder.
- Simplified form: 1
20. [tex]\(\frac{24}{7}\)[/tex]:
- Whole number part: 24 // 7 = 3
- Remainder: 24 % 7 = 3
- Simplified form: [tex]\(3\frac{3}{7}\)[/tex]
21. [tex]\(\frac{20}{16}\)[/tex]:
- Whole number part: 20 // 16 = 1
- Remainder: 20 % 16 = 4
- Simplified form: [tex]\(1\frac{4}{16}\)[/tex] or [tex]\(1\frac{1}{4}\)[/tex]
22. [tex]\(\frac{16}{4}\)[/tex]:
- Whole number part: 16 // 4 = 4
- No remainder.
- Simplified form: 4
[tex]\(\frac{40}{15}\)[/tex]:
- Whole number part: 40 // 15 = 2
- Remainder: 40 % 15 = 10
- Simplified form: [tex]\(2\frac{10}{15}\)[/tex] or [tex]\(2\frac{2}{3}\)[/tex]
25. [tex]\(\frac{55}{20}\)[/tex]:
- Whole number part: 55 // 20 = 2
- Remainder: 55 % 20 = 15
- Simplified form: [tex]\(2\frac{15}{20}\)[/tex] or [tex]\(2\frac{3}{4}\)[/tex]
26. [tex]\(\frac{30}{14}\)[/tex]:
- Whole number part: 30 // 14 = 2
- Remainder: 30 % 14 = 2
- Simplified form: [tex]\(2\frac{2}{14}\)[/tex] or [tex]\(2\frac{1}{7}\)[/tex]
27. [tex]\(\frac{65}{26}\)[/tex]:
- Whole number part: 65 // 26 = 2
- Remainder: 65 % 26 = 13
- Simplified form: [tex]\(2\frac{13}{26}\)[/tex] or [tex]\(2\frac{1}{2}\)[/tex]
This concludes the process! Please feel free to ask if you need further explanations.
### Step 1: Identify Fractions Greater Than or Equal to 1
To determine which fractions are greater than or equal to 1, we need to compare the numerators and denominators:
- If the numerator is greater than or equal to the denominator, the fraction is greater than or equal to 1.
Here are the fractions given and their evaluations:
1. [tex]\(\frac{42}{37}\)[/tex]: 42 > 37 → Greater than 1
2. [tex]\(\frac{14}{9}\)[/tex]: 14 > 9 → Greater than 1
3. [tex]\(\frac{13}{8}\)[/tex]: 13 > 8 → Greater than 1
4. [tex]\(\frac{20}{19}\)[/tex]: 20 > 19 → Greater than 1
5. [tex]\(\frac{12}{12}\)[/tex]: 12 = 12 → Equals 1
6. [tex]\(\frac{27}{27}\)[/tex]: 27 = 27 → Equals 1
7. [tex]\(\frac{15}{10}\)[/tex]: 15 > 10 → Greater than 1
8. [tex]\(\frac{21}{20}\)[/tex]: 21 > 20 → Greater than 1
9. [tex]\(\frac{1}{2}\)[/tex]: 1 < 2 → Less than 1
10. [tex]\(\frac{3}{3}\)[/tex]: 3 = 3 → Equals 1
11. [tex]\(\frac{2}{13}\)[/tex]: 2 < 13 → Less than 1
12. [tex]\(\frac{48}{12}\)[/tex]: 48 > 12 → Greater than 1
The fractions greater than or equal to 1 are:
[tex]\(\frac{42}{37}\)[/tex], [tex]\(\frac{14}{9}\)[/tex], [tex]\(\frac{13}{8}\)[/tex], [tex]\(\frac{20}{19}\)[/tex], [tex]\(\frac{12}{12}\)[/tex], [tex]\(\frac{27}{27}\)[/tex], [tex]\(\frac{15}{10}\)[/tex], [tex]\(\frac{21}{20}\)[/tex], [tex]\(\frac{3}{3}\)[/tex], [tex]\(\frac{48}{12}\)[/tex].
### Step 2: Convert Fractions to Whole or Mixed Numbers
For each fraction, we'll find the whole number part and, if necessary, express the remainder as a fraction:
1. [tex]\(\frac{8}{5}\)[/tex]:
- Whole number part: 8 // 5 = 1
- Remainder: 8 % 5 = 3
- Simplified form: [tex]\(1\frac{3}{5}\)[/tex]
2. [tex]\(\frac{11}{7}\)[/tex]:
- Whole number part: 11 // 7 = 1
- Remainder: 11 % 7 = 4
- Simplified form: [tex]\(1\frac{4}{7}\)[/tex]
3. [tex]\(\frac{28}{3}\)[/tex]:
- Whole number part: 28 // 3 = 9
- Remainder: 28 % 3 = 1
- Simplified form: [tex]\(9\frac{1}{3}\)[/tex]
4. [tex]\(\frac{26}{7}\)[/tex]:
- Whole number part: 26 // 7 = 3
- Remainder: 26 % 7 = 5
- Simplified form: [tex]\(3\frac{5}{7}\)[/tex]
9. [tex]\(\frac{10}{10}\)[/tex]:
- Whole number part: 10 // 10 = 1
- No remainder.
- Simplified form: 1
20. [tex]\(\frac{24}{7}\)[/tex]:
- Whole number part: 24 // 7 = 3
- Remainder: 24 % 7 = 3
- Simplified form: [tex]\(3\frac{3}{7}\)[/tex]
21. [tex]\(\frac{20}{16}\)[/tex]:
- Whole number part: 20 // 16 = 1
- Remainder: 20 % 16 = 4
- Simplified form: [tex]\(1\frac{4}{16}\)[/tex] or [tex]\(1\frac{1}{4}\)[/tex]
22. [tex]\(\frac{16}{4}\)[/tex]:
- Whole number part: 16 // 4 = 4
- No remainder.
- Simplified form: 4
[tex]\(\frac{40}{15}\)[/tex]:
- Whole number part: 40 // 15 = 2
- Remainder: 40 % 15 = 10
- Simplified form: [tex]\(2\frac{10}{15}\)[/tex] or [tex]\(2\frac{2}{3}\)[/tex]
25. [tex]\(\frac{55}{20}\)[/tex]:
- Whole number part: 55 // 20 = 2
- Remainder: 55 % 20 = 15
- Simplified form: [tex]\(2\frac{15}{20}\)[/tex] or [tex]\(2\frac{3}{4}\)[/tex]
26. [tex]\(\frac{30}{14}\)[/tex]:
- Whole number part: 30 // 14 = 2
- Remainder: 30 % 14 = 2
- Simplified form: [tex]\(2\frac{2}{14}\)[/tex] or [tex]\(2\frac{1}{7}\)[/tex]
27. [tex]\(\frac{65}{26}\)[/tex]:
- Whole number part: 65 // 26 = 2
- Remainder: 65 % 26 = 13
- Simplified form: [tex]\(2\frac{13}{26}\)[/tex] or [tex]\(2\frac{1}{2}\)[/tex]
This concludes the process! Please feel free to ask if you need further explanations.
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