Bytelearn - cat image with glassesAI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Lashawn makes scrambled eggs with 33 spoonfuls of salsa for every 22 eggs. Gilberta adds 77 spoonfuls of salsa for every 55 eggs.\newlineWhose scrambled eggs have a stronger salsa taste?\newlineChoose 11 answer:\newline(A) Lashawn's eggs\newline(B) Gilberta's eggs\newline(C) The dishes of scrambled eggs have equal salsa tastes.

Full solution

Q. Lashawn makes scrambled eggs with 33 spoonfuls of salsa for every 22 eggs. Gilberta adds 77 spoonfuls of salsa for every 55 eggs.\newlineWhose scrambled eggs have a stronger salsa taste?\newlineChoose 11 answer:\newline(A) Lashawn's eggs\newline(B) Gilberta's eggs\newline(C) The dishes of scrambled eggs have equal salsa tastes.
  1. Lashawn's ratio: Lashawn's ratio is 33 spoonfuls of salsa for every 22 eggs. To compare ratios, we can express this as a fraction: 32\frac{3}{2}.
  2. Gilberta's ratio: Gilberta's ratio is 77 spoonfuls of salsa for every 55 eggs. Similarly, we express this as a fraction: 75\frac{7}{5}.
  3. Comparing the ratios: To compare the strength of the salsa taste, we need to compare the two fractions. A larger fraction would indicate a stronger salsa taste because it means more salsa per egg.
  4. Converting to decimals: We compare the fractions by finding a common denominator or by converting them to decimals. Since 22 and 55 are relatively prime, we'll convert the fractions to decimals for easier comparison.
  5. Comparing the decimals: Lashawn's ratio in decimal form is 33 divided by 22, which equals 1.51.5.
  6. Conclusion: Gilberta's ratio in decimal form is 77 divided by 55, which equals 1.41.4.
  7. Conclusion: Gilberta's ratio in decimal form is 75\frac{7}{5}, which equals 1.41.4. Comparing the two decimals, 1.51.5 (Lashawn's ratio) is greater than 1.41.4 (Gilberta's ratio). Therefore, Lashawn's scrambled eggs have a stronger salsa taste.

More problems from Multiply polynomials