This math topic focuses on practical applications of ratios and fractions, specifically in scenarios related to recipes and mixtures. It involves solving problems that require finding the amount of one ingredient based on the given quantity of another, using equivalent ratios. Each problem provides a specific ingredient ratio and asks to calculate the needed quantity when another ingredient's amount is varied. This helps strengthen understanding of proportional relationships and manipulation of fractions within real-world contexts such as cooking or mixing colors.
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This paint color needs 1 1/2 cup of blue for every 1 cup of magenta. How many cups of blue is needed if you have 1/4 cup of magenta
Math worksheet on 'Ratios - Equivalent, Shrinking Recipes with Integer Multiples - Fractions (Level 2)'. Part of a broader unit on 'Rates and Ratios - Practice' Learn online: app.mobius.academy/math/units/rates_and_ratios_practice/ |
This sundae needs 1 1/2 cup of strawberry for every 1 1/4 cup of chocolate. How many cups of strawberry is needed if you have 5/8 cup of chocolate |
This paint color needs 2 1/4 cup of blue for every 2 5/8 cup of magenta. How many cups of blue is needed if you have 7/8 cup of magenta |
This smoothie needs 1 1/2 cup of peach for every 1 3/4 cup of lime. How many cups of peach is needed if you have 7/8 cup of lime |
This paint color needs 1 cup of blue for every 1 1/2 cup of magenta. How many cups of blue is needed if you have 3/8 cup of magenta |
This sauce needs 1 1/2 cup of mustard for every 1 1/8 cup of ketchup. How many cups of mustard is needed if you have 3/8 cup of ketchup |
This sundae needs 2 1/4 cup of strawberry for every 2 5/8 cup of chocolate. How many cups of strawberry is needed if you have 7/8 cup of chocolate |
This sundae needs 1 cup of strawberry for every 1/2 cup of chocolate. How many cups of strawberry is needed if you have 1/8 cup of chocolate |