Questions: Diedre and Ulanda have 29 songs in their repertoire. If the Spring Fling Music Festival asks them to sing 6 of those songs, what percentage of the songs from their repertoire will they perform? Round the answer to the nearest whole percentage. (Simplify your answer completely.) There are 16 common ways in which eggs can be prepared (e.g., scrambled, over easy, sunny side up). If the Breakfast Booth restaurant prepares eggs in 13 of those ways, what percentage of the common ways does the restaurant cook eggs? Round the answer to the nearest tenth. (Simplify your answer completely.) Kenneth did 1/4 of his laundry on Sunday and 5/12 of his laundry on Monday. What fraction of laundry did Kenneth do in total? (Simplify your answer completely.)

\(\boxed{21\%}\)

There are 16 common ways to prepare eggs, and the Breakfast Booth restaurant prepares eggs in 13 of those ways. To find the percentage, we use the same formula for percentage:

\[ \text{Percentage} = \left( \frac{\text{Number of ways the restaurant prepares eggs}}{\text{Total number of common ways}} \right) \times 100 \]

Substituting the given values:

\[ \text{Percentage} = \left( \frac{13}{16} \right) \times 100 \]

Calculating the fraction:

\[ \frac{13}{16} = 0.8125 \]

Multiplying by 100 to get the percentage:

\[ 0.8125 \times 100 = 81.25 \]

Rounding to the nearest tenth:

\[ \approx 81.3\% \]

\(\boxed{81.3\%}\)

Kenneth did \(\frac{1}{4}\) of his laundry on Sunday and \(\frac{5}{12}\) of his laundry on Monday. To find the total fraction of laundry he did, we need to add these two fractions. First, we find a common denominator for the fractions:

The least common multiple (LCM) of 4 and 12 is 12. Converting the fractions:

\[ \frac{1}{4} = \frac{3}{12} \]

Now, adding the fractions:

\[ \frac{3}{12} + \frac{5}{12} = \frac{3 + 5}{12} = \frac{8}{12} \]

Simplifying the fraction:

\[ \frac{8}{12} = \frac{2}{3} \]

\(\boxed{\frac{2}{3}}\)