Use this table to practice converting the given percentages into their equivalent decimal and fraction forms.

To solve the problem, we need to convert each given percentage into its decimal and fractional forms. Let's go through each step systematically.

Conversion Process:

1. From Percentage to Decimal: Divide the percentage by 100.
2. From Percentage to Fraction: Write the percentage as a fraction over 100, then simplify if possible.

Given Percentages:

- 66%
- 21%
- 27%
- 83%
- 69%
- 95%
- 88%
- 71%
- 19%
- 24%

Step-by-Step Solution:

#### 1. 66%
- Decimal: \( \frac{66}{100} = 0.66 \)
- Fraction: \( \frac{66}{100} \) can be simplified by dividing both numerator and denominator by their greatest common divisor (GCD), which is 2.
\[
\frac{66 \div 2}{100 \div 2} = \frac{33}{50}
\]
- Result: Decimal = 0.66, Fraction = \( \frac{33}{50} \)

#### 2. 21%
- Decimal: \( \frac{21}{100} = 0.21 \)
- Fraction: \( \frac{21}{100} \) is already in simplest form.
- Result: Decimal = 0.21, Fraction = \( \frac{21}{100} \)

#### 3. 27%
- Decimal: \( \frac{27}{100} = 0.27 \)
- Fraction: \( \frac{27}{100} \) is already in simplest form.
- Result: Decimal = 0.27, Fraction = \( \frac{27}{100} \)

#### 4. 83%
- Decimal: \( \frac{83}{100} = 0.83 \)
- Fraction: \( \frac{83}{100} \) is already in simplest form.
- Result: Decimal = 0.83, Fraction = \( \frac{83}{100} \)

#### 5. 69%
- Decimal: \( \frac{69}{100} = 0.69 \)
- Fraction: \( \frac{69}{100} \) is already in simplest form.
- Result: Decimal = 0.69, Fraction = \( \frac{69}{100} \)

#### 6. 95%
- Decimal: \( \frac{95}{100} = 0.95 \)
- Fraction: Simplify \( \frac{95}{100} \) by dividing both numerator and denominator by their GCD, which is 5.
\[
\frac{95 \div 5}{100 \div 5} = \frac{19}{20}
\]
- Result: Decimal = 0.95, Fraction = \( \frac{19}{20} \)

#### 7. 88%
- Decimal: \( \frac{88}{100} = 0.88 \)
- Fraction: Simplify \( \frac{88}{100} \) by dividing both numerator and denominator by their GCD, which is 4.
\[
\frac{88 \div 4}{100 \div 4} = \frac{22}{25}
\]
- Result: Decimal = 0.88, Fraction = \( \frac{22}{25} \)

#### 8. 71%
- Decimal: \( \frac{71}{100} = 0.71 \)
- Fraction: \( \frac{71}{100} \) is already in simplest form.
- Result: Decimal = 0.71, Fraction = \( \frac{71}{100} \)

#### 9. 19%
- Decimal: \( \frac{19}{100} = 0.19 \)
- Fraction: \( \frac{19}{100} \) is already in simplest form.
- Result: Decimal = 0.19, Fraction = \( \frac{19}{100} \)

#### 10. 24%
- Decimal: \( \frac{24}{100} = 0.24 \)
- Fraction: Simplify \( \frac{24}{100} \) by dividing both numerator and denominator by their GCD, which is 4.
\[
\frac{24 \div 4}{100 \div 4} = \frac{6}{25}
\]
- Result: Decimal = 0.24, Fraction = \( \frac{6}{25} \)

Final Answer:

\[
\begin{array}{|c|c|c|}
\hline
\text{Fraction} & \text{Decimal} & \text{Percentage} \\
\hline
\frac{33}{50} & 0.66 & 66\% \\
\frac{21}{100} & 0.21 & 21\% \\
\frac{27}{100} & 0.27 & 27\% \\
\frac{83}{100} & 0.83 & 83\% \\
\frac{69}{100} & 0.69 & 69\% \\
\frac{19}{20} & 0.95 & 95\% \\
\frac{22}{25} & 0.88 & 88\% \\
\frac{71}{100} & 0.71 & 71\% \\
\frac{19}{100} & 0.19 & 19\% \\
\frac{6}{25} & 0.24 & 24\% \\
\hline
\end{array}
\]

\boxed{
\begin{array}{|c|c|c|}
\hline
\text{Fraction} & \text{Decimal} & \text{Percentage} \\
\hline
\frac{33}{50} & 0.66 & 66\% \\
\frac{21}{100} & 0.21 & 21\% \\
\frac{27}{100} & 0.27 & 27\% \\
\frac{83}{100} & 0.83 & 83\% \\
\frac{69}{100} & 0.69 & 69\% \\
\frac{19}{20} & 0.95 & 95\% \\
\frac{22}{25} & 0.88 & 88\% \\
\frac{71}{100} & 0.71 & 71\% \\
\frac{19}{100} & 0.19 & 19\% \\
\frac{6}{25} & 0.24 & 24\% \\
\hline
\end{array}
}