Exam 8: Converting Recipes, Yields, and Baking Formulas
Exam 1: Using the Calculator31 Questions
Exam 2: Numbers, Symbols of Operations, and the Mill60 Questions
Exam 3: Addition, Subtraction, Multiplication, and Division115 Questions
Exam 4: Fractions, Decimals, Ratios, and Percents80 Questions
Exam 5: Weights and Measures50 Questions
Exam 6: Using the Metric System of Measure93 Questions
Exam 7: Portion Control44 Questions
Exam 8: Converting Recipes, Yields, and Baking Formulas40 Questions
Exam 9: Food, Recipe, and Labor Costing51 Questions
Exam 10: Determining Cost Percentages and Pricing the Menu65 Questions
Exam 11: Inventory Procedures and Controlling Costs35 Questions
Exam 12: Purchasing and Receiving35 Questions
Exam 13: Daily Production Reports and Beverage Costs40 Questions
Exam 14: Front of the House and Managerial Mathematical Operations98 Questions
Exam 15: Personal Taxes, Payroll, and Financial Statements112 Questions
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Baker's percentage is the number that will be used to multiply the amount of the original ingredients in a recipe to either increase or decrease a recipe.
Free
(True/False)
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Correct Answer:
False
A working factor is defined as a relation in size, number, amount, or degree of one thing compared to another.
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(True/False)
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Correct Answer:
False
Find the working factor for each of the following situations. (Simplify fractions.) There is a party for 36; our recipe yields 64 portions.
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(Short Answer)
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Correct Answer:
9/16
Match the following chapter terms with their definition.
Premises:
The number of times one contains the other
Responses:
yield
ratio
standardized recipe
Correct Answer:
Premises:
Responses:
(Matching)
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Keeping in mind that flour is the main ingredient, baker's percentages designate the amount of each ingredient that would be required if 10 pounds of flour were used.
(True/False)
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Find the working factor for each of the following situations. (Simplify fractions.) The standardized recipe is for 50 portions. The party is for 3 guests.
(Short Answer)
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Match the following chapter terms with their definition.
Premises:
The number that will be used to multiply the amount of the original ingredients in a recipe to either increase or decrease a recipe
Responses:
ratio
standardized recipe
working factor
Correct Answer:
Premises:
Responses:
(Matching)
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Working factor is defined as the amount of portions, servings, or units that a particular recipe or formula will produce.
(True/False)
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Determine how many eggs will be needed when preparing the following amounts of egg wash. (Use four whole eggs to every quart of milk.) 

(Short Answer)
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A recipe contains 159 ounces of ingredients. Calculate the approximate yield for each situation. What is the approximate yield if each cake contains 13 ounces of batter? ______________ cakes
(Short Answer)
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The following recipe yields 40 portions of curried lamb. Convert it to yield 240 portions. 

(Short Answer)
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Some food service establishments produce food from what is referred to as a ____________________ recipe.
(Short Answer)
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A recipe contains 159 ounces of ingredients. Calculate the approximate yield for each situation. What is the approximate yield if each cake contains 21 ounces of batter? ______________ cakes
(Short Answer)
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____________________ is defined as the amount of portions, servings, or units a particular recipe or formula will produce.
(Short Answer)
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A ____________________ between two quantities is the number of times one contains the other.
(Short Answer)
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The working factor is the number that will be used to _____ the amount of the original ingredients in a recipe to either increase or decrease a recipe.
(Multiple Choice)
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Match the following chapter terms with their definition.
Premises:
Amount produced
Responses:
standardized recipe
ratio
yield
Correct Answer:
Premises:
Responses:
(Matching)
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When converting recipes to fewer portions, realize that the working factor will be less than one.
(True/False)
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Mathematical or word problems that include ratios may be solved by using _____.
(Multiple Choice)
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