Which of the following are improper fractions ?
`(1)/(2),(3)/(5),(10)/(7), 2,(15)/(8),(16)/(16),(10)/(11),(23)/(10)`

Answer

To determine which of the given fractions are improper fractions, we need to understand what an improper fraction is. An improper fraction is defined as a fraction where the numerator (the top number) is greater than or equal to the denominator (the bottom number).

Let's analyze each of the given fractions step by step:

1. **Fraction: \( \frac{1}{2} \)**
- Numerator: 1
- Denominator: 2
- Since 1 < 2, this is **not** an improper fraction.

2. **Fraction: \( \frac{3}{5} \)**
- Numerator: 3
- Denominator: 5
- Since 3 < 5, this is **not** an improper fraction.

3. **Fraction: \( \frac{10}{7} \)**
- Numerator: 10
- Denominator: 7
- Since 10 > 7, this **is** an improper fraction.

4. **Fraction: 2**
- This can be written as \( \frac{2}{1} \).
- Numerator: 2
- Denominator: 1
- Since 2 > 1, this **is** an improper fraction.

5. **Fraction: \( \frac{15}{8} \)**
- Numerator: 15
- Denominator: 8
- Since 15 > 8, this **is** an improper fraction.

6. **Fraction: \( \frac{16}{16} \)**
- Numerator: 16
- Denominator: 16
- Since 16 = 16, this **is** an improper fraction.

7. **Fraction: \( \frac{10}{11} \)**
- Numerator: 10
- Denominator: 11
- Since 10 < 11, this is **not** an improper fraction.

8. **Fraction: \( \frac{23}{10} \)**
- Numerator: 23
- Denominator: 10
- Since 23 > 10, this **is** an improper fraction.

Now, let's summarize the improper fractions we found:

- \( \frac{10}{7} \)
- 2 (or \( \frac{2}{1} \))
- \( \frac{15}{8} \)
- \( \frac{16}{16} \)
- \( \frac{23}{10} \)

### Final Answer:
The improper fractions from the list are: \( \frac{10}{7}, 2, \frac{15}{8}, \frac{16}{16}, \frac{23}{10} \).