To solve the given problems, we will follow these approaches:
Convert Percent to Fraction in Lowest Terms: For each percent, convert it to a fraction by dividing by 100, and then simplify the fraction to its lowest terms.
Convert Percent to Decimal: For each percent, convert it to a decimal by dividing by 100.
Convert Mixed Number Percent to Fraction: Convert the mixed number percent to an improper fraction, then divide by 100 and simplify.
Convert Fraction to Percent: Convert the given fraction to a percent by finding an equivalent fraction with a denominator of 100.
To express \( 23\% \) as a fraction, we write it as:
\[
\frac{23}{100}
\]
This fraction is already in its lowest terms.
For \( 210\% \), we convert it to a fraction:
\[
\frac{210}{100} = \frac{21}{10}
\]
This fraction is also in its lowest terms.
To convert \( 42.5\% \) to a decimal, we divide by 100:
\[
42.5\% = 0.425
\]
Similarly, for \( 43.75\% \):
\[
43.75\% = 0.4375
\]
To convert the mixed number \( 26 \frac{2}{3}\% \) to a fraction, we first convert it to an improper fraction:
\[
26 \frac{2}{3} = \frac{80}{3}
\]
Then, we express it as a fraction of 100:
\[
\frac{80}{3} \times \frac{1}{100} = \frac{80}{300} = \frac{4}{15}
\]
To convert the fraction \( \frac{11}{20} \) to a percent, we multiply by 100:
\[
\frac{11}{20} \times 100 = 55
\]
For the fraction \( \frac{49}{50} \):
\[
\frac{49}{50} \times 100 = 98
\]
- \( 23\% \) as a fraction: \( \boxed{\frac{23}{100}} \)
- \( 210\% \) as a fraction: \( \boxed{\frac{21}{10}} \)
- \( 42.5\% \) as a decimal: \( \boxed{0.425} \)
- \( 43.75\% \) as a decimal: \( \boxed{0.4375} \)
- \( 26 \frac{2}{3}\% \) as a fraction: \( \boxed{\frac{4}{15}} \)
- \( \frac{11}{20} \) as a percent: \( \boxed{55} \)
- \( \frac{49}{50} \) as a percent: \( \boxed{98} \)