Lashawn makes scrambled eggs with 3 spoonfuls of salsa for every 2 eggs. Gilberta adds 7 spoonfuls of salsa for every 5 eggs.Whose scrambled eggs have a stronger salsa taste?Choose 1 answer:(A) Lashawn's eggs(B) Gilberta's eggs(C) The dishes of scrambled eggs have equal salsa tastes.
Q. Lashawn makes scrambled eggs with 3 spoonfuls of salsa for every 2 eggs. Gilberta adds 7 spoonfuls of salsa for every 5 eggs.Whose scrambled eggs have a stronger salsa taste?Choose 1 answer:(A) Lashawn's eggs(B) Gilberta's eggs(C) The dishes of scrambled eggs have equal salsa tastes.
Lashawn's ratio: Lashawn's ratio is 3 spoonfuls of salsa for every 2 eggs. To compare ratios, we can express this as a fraction: 23.
Gilberta's ratio: Gilberta's ratio is 7 spoonfuls of salsa for every 5 eggs. Similarly, we express this as a fraction: 57.
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.
Converting to decimals: We compare the fractions by finding a common denominator or by converting them to decimals. Since 2 and 5 are relatively prime, we'll convert the fractions to decimals for easier comparison.
Comparing the decimals: Lashawn's ratio in decimal form is 3 divided by 2, which equals 1.5.
Conclusion: Gilberta's ratio in decimal form is 7 divided by 5, which equals 1.4.
Conclusion: Gilberta's ratio in decimal form is 57, which equals 1.4. Comparing the two decimals, 1.5 (Lashawn's ratio) is greater than 1.4 (Gilberta's ratio). Therefore, Lashawn's scrambled eggs have a stronger salsa taste.