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 Fractions and Percentages 50 Flashcards |
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What defines a proper fraction? |
Card: 1 / 50 |
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A proper fractionUnderstanding Proper Fractions
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Card: 2 / 50 |
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Fill in the blank: Equivalent fractions have the same value despite different ___ and ___. |
Card: 3 / 50 |
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Numerators, denominators  |
Card: 4 / 50 |
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True or False: 3/6 of Pie A is guaranteed to be equal to 1/2 of Pie B. |
Card: 5 / 50 |
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False. The two fractions may not be equal if the sizes of Pie A and Pie B differ.  |
Card: 6 / 50 |
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Riddle: I can be shown with rectangles, and I help in understanding fractions. What am I? |
Card: 7 / 50 |
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A visual representation of equivalent fractions.  |
Card: 8 / 50 |
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When comparing fractions, what is a common method to ensure they can be accurately ordered? |
Card: 9 / 50 |
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To compare fractions accurately, convert them to equivalent fractions with a common denominator.  |
Card: 10 / 50 |
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Fill in the blank: To visualize equivalence, you can use a ___ wall to compare fractions. |
Card: 11 / 50 |
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Fraction  |
Card: 12 / 50 |
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What is a crucial caution to remember when comparing fractions from different wholes? |
Card: 13 / 50 |
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Different AmountsComparing Fractions: Key Considerations
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Card: 14 / 50 |
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True or False: The fractions 1/2 and 5/8 can be directly compared without converting to a common denominator. |
Card: 15 / 50 |
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False. They must be converted to a common denominator to be compared accurately.  |
Card: 16 / 50 |
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What process can be used to visualize the equivalence of 1/2 and 4/8? |
Card: 17 / 50 |
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Dividing rectangles to show that both represent the same portion of a whole.  |
Card: 18 / 50 |
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Riddle: I am a method of locating fractions on a line, helping you understand their size. What am I? |
Card: 19 / 50 |
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A number line.  |
Card: 20 / 50 |
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What is the definition of a percentage? |
Card: 21 / 50 |
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A percentageUnderstanding Percentages: Key Concept
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Card: 22 / 50 |
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Fill in the blank: In everyday life, percentages are commonly used in contexts such as food labels and ___. |
Card: 23 / 50 |
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Shop sales  |
Card: 24 / 50 |
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True or False: The percentage symbol (%) can be used to denote fractions that are not out of 100. |
Card: 25 / 50 |
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False; the percentage symbol (%) specifically refers to parts per hundred.  |
Card: 26 / 50 |
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Calculate the percentage of silk in a dress that is 50% cotton and 25% wool. |
Card: 27 / 50 |
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The percentage of silk is calculated as 100 - 50 - 25 = 25%.  |
Card: 28 / 50 |
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What does 25% mean in terms of quantity? |
Card: 29 / 50 |
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25% means 25 out of 100 parts.  |
Card: 30 / 50 |
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Riddle: I can show how much of something is compared to a total, often seen on labels and in sales. What am I? |
Card: 31 / 50 |
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A percentage  |
Card: 32 / 50 |
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Using a fraction wall helps to visually compare fractions like 1/2, 1/4, and ___. |
Card: 33 / 50 |
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1/8  |
Card: 34 / 50 |
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Explain how you would calculate the percentage of a fabric blend with 50% cotton and 25% wool. |
Card: 35 / 50 |
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25%Calculating Fabric Blend Percentages
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Card: 36 / 50 |
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How can you convert a percentage to a fraction? |
Card: 37 / 50 |
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To convert a percentage to a fractionConverting Percentages to Fractions
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Card: 38 / 50 |
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Fill in the blank: 3/4 is equal to ___ percent. |
Card: 39 / 50 |
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75  |
Card: 40 / 50 |
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True or False: 1/2 as a percentage is 50%. |
Card: 41 / 50 |
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True  |
Card: 42 / 50 |
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What is the fraction equivalent of 25%? |
Card: 43 / 50 |
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25% can be converted to the fraction 1/4.  |
Card: 44 / 50 |
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Riddle: I am a fraction that equals 50% and represents half of a whole. What am I? |
Card: 45 / 50 |
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1/2  |
Card: 46 / 50 |
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What is the process for converting a fraction to a percentage? |
Card: 47 / 50 |
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25%Converting Fractions to Percentages
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Card: 48 / 50 |
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What defines a proper fraction? |
Card: 49 / 50 |
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A proper fractionUnderstanding Proper Fractions
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Card: 50 / 50 |
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Completed! Keep practicing to master all of them. |
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