Convert fractions to decimals with denominators of 10 or 100.

Let's solve each of these fractions by converting them to decimals. Since all the denominators are either 10 or 100, this is straightforward because:

- A fraction with denominator 10 means the decimal has one digit after the decimal point.
- A fraction with denominator 100 means the decimal has two digits after the decimal point.

---

Step-by-step conversions:

#### 1. $\frac{92}{100} = 0.92$
→ 92 hundredths = 0.92

#### 2. $\frac{29}{100} = 0.29$
→ 29 hundredths = 0.29

#### 3. $\frac{3}{10} = 0.3$
→ 3 tenths = 0.3

#### 4. $\frac{1}{100} = 0.01$
→ 1 hundredth = 0.01

#### 5. $\frac{73}{100} = 0.73$
→ 73 hundredths = 0.73

#### 6. $\frac{34}{100} = 0.34$
→ 34 hundredths = 0.34

#### 7. $\frac{44}{100} = 0.44$
→ 44 hundredths = 0.44

#### 8. $\frac{9}{10} = 0.9$
→ 9 tenths = 0.9

#### 9. $\frac{2}{10} = 0.2$
→ 2 tenths = 0.2

#### 10. $\frac{5}{10} = 0.5$
→ 5 tenths = 0.5

#### 11. $\frac{74}{100} = 0.74$
→ 74 hundredths = 0.74

#### 12. $\frac{3}{100} = 0.03$
→ 3 hundredths = 0.03

#### 13. $\frac{9}{100} = 0.09$
→ 9 hundredths = 0.09

#### 14. $\frac{35}{100} = 0.35$
→ 35 hundredths = 0.35

---

Final Answers:

$$
\begin{align*}
\frac{92}{100} &= 0.92 \\
\frac{29}{100} &= 0.29 \\
\frac{3}{10} &= 0.3 \\
\frac{1}{100} &= 0.01 \\
\frac{73}{100} &= 0.73 \\
\frac{34}{100} &= 0.34 \\
\frac{44}{100} &= 0.44 \\
\frac{9}{10} &= 0.9 \\
\frac{2}{10} &= 0.2 \\
\frac{5}{10} &= 0.5 \\
\frac{74}{100} &= 0.74 \\
\frac{3}{100} &= 0.03 \\
\frac{9}{100} &= 0.09 \\
\frac{35}{100} &= 0.35 \\
\end{align*}
$$

✔ All converted correctly!

Let me know if you'd like a printable version or explanation for any specific one!