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Published byGwen Green Modified over 6 years ago
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Fractions(5) LO: Compare the value of unit fraction
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Review Unit fractions Numerator Fraction line Denominator
If the whole is divided into( ) equal parts, then each part is ( ) of the whole. 4 5 3 2 1 — 4 3 1 1 — 5 1 — 2
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Compare Which one is bigger?
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1 — 2 1 — 4 <
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1 — 2 1 — 4 >
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1 — 4 = 1 — 2
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Different sizes of the whole
Why? Different sizes of the whole 1 — 2 1 — 4 > 1 — 2 1 — 4 < 1 — 4 = 1 — 2
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the same whole 2 1 3 1 > 4 1 6 1 > >
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3 1 3 1 Meter meter meter meter
1 Metre is divided into ( ) equal parts, each part is of 1 Metre. 3 1 3
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Q1: Which is the longest? Which is the shortest?
The Same Whole 1 meter ( ) meter ( ) meter 1 6 — ( ) meter ( ) meter Q1: Which is the longest? Which is the shortest? Q2:Can you compare these unit fractions with “>”?
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more equal parts you divide,
Conclusion For the same whole, the more equal parts you divide, the less each part you get. 1 _ 1 1 — 4 —— —— 8 8 4 (less) (more) Denominator Numerator
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In unit fractions, if the
Conclusion In unit fractions, if the denominator is bigger, then the value of the unit fraction is smaller. 1 1 _ 1 — 4 —— —— 8 8 4
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Exercise1: Write down the fractions according to the pictures, then compare the value of them with the sign of “>”、“<”or “=”
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Compare them and link with “>” :
Exercise2: If I use “1”to express a whole, estimate the colored part and write down the fraction. 1 1 — 2 1 — 3 1 6 — Compare them and link with “>” :
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Exercise3: Compare the value of the fractions.
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Challenge1: If , then what number can you choose to fill in ( )
Challenge1: If , then what number can you choose to fill in ( )? Discuss with your partners.
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Why have we used different fractions to express the same pink square?
Challenge2: Use fractions to express the pink square. 1 — 2 1 1 — 4 1 — 6 1 — 3 Thinking: Why have we used different fractions to express the same pink square?
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1 4 1 6 Challenge3: The colored part is of the rectangle A.
The colored part is of the rectangle B. 4 1 6 Rectangle A Rectangle B
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