5E Lesson Plan Equivalent Fractions - Goals: students will: identify fractions while the complete (region) and a part of the location are given. ?? represent the fractional relationship among the sample block shapes the use of a preferred form of the written notation [for example, the green triangle is x of the blue rhombus]. ?? become aware of the numerator in a fragment and remember that the numerator is the top number in a fragment and shows the quantity of components of the complete. ?? perceive the denominator in a fraction and remember the fact that the denominator is the bottom quantity in a fraction and shows the quantity of components into which the whole is split.
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Instructor will start through: - drawing polygons on the board and feature college students perceive shapes as a evaluation of the final math unit, finishing with a circle - then trainer will begin to divide polygons into even pieces to engage previously taught understanding of dividing regions into identical components, reinforcing what they have got discovered the day before. - The trainer will ask how many pieces are in every of the polygon, writing down solutions in a fractional layout (eg. If the polygon has 6 pieces, the instructor would write “ /6” at the board). This will open up discussion about the denominator. - After the dialogue approximately the denominator, trainer will talk the numerator, or “upstairs” number, and display how it's far represented as the shaded location of the fraction. (Eg. ??in an effort to locate the numerator, i'd need to have a look at the now shaded location of my shape. How many portions are shaded in this form??? “four pieces, so i might want to place that quantity on pinnacle of the overall range of equal pieces: 4/6. So the fraction i'd have is 4 sixths”.
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Phase 2: explore offer handson opportunities for exploration.? students look at a math idea.?college students share their wondering and ask questions.? teachers study and pay attention, ask probing questions to redirect, and offer enough time.
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2.?components of a entire can be modeled and represented in distinctive approaches college students can: ) iii.?give an explanation for equivalence of fractions in special cases, and compare fractions by means of reasoning approximately their size.? .3) 1. Pick out fractions as equivalent (identical) if they are the same length, or the same point on a range .3a) 2. Discover and generate simple equivalent fractions.?explain3 why the fractions are equal.Four(ccss: .3b).