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The purpose of this True or False is to elicit strategies students have for multiplying a one-digit number by a multiple of ten. This reasoning helps students deepen their understanding of the properties of operations and develop fluency.
When students use place value or properties of operations as strategies to divide, they look for and make use of structure (MP7).
Decide if each statement is true or false. Be prepared to explain your reasoning.
Triangle Cards Grade 3
The purpose of this activity is for students to sort triangles into more specific categories. This requires students to attend to an attribute other than the number of sides. As students sort the triangles, monitor for students who sort by the number of equal side lengths or the presence of a right angle (MP7). Although the terms “equilateral,” “isosceles,” and “scalene” are not introduced in this lesson, it is fine if students already know them and use them to describe the groups of triangles.
Your teacher will give you a set of cards that show triangles.
Sort the cards into categories in a way that makes sense to you. Be ready to explain the meaning of your categories.
The purpose of this activity is to sort quadrilaterals by their attributes. By now students may be inclined to look for sides of equal lengths and right angles. They may not look for parallel sides (and are not expected to know the term “parallel”), but may notice that some quadrilaterals have pairs of sides that are oriented in the same direction (MP7). Encourage students to describe such observations in their own words.
The quadrilateral cards from this activity will be used in the next lesson and in centers.
Your teacher will give you a set of cards that show quadrilaterals.
Sort the cards into categories in a way that makes sense to you. Be ready to explain the meaning of your categories.
“Today we sorted triangles and quadrilaterals into more-specific categories.”
Display the two compiled lists of attributes used to sort triangles and quadrilaterals.
“Which attributes did we use to sort both sets of shapes?” (The number of sides of the same length. The number of right angles. Whether pairs of sides go in the same direction.)
“Which attributes did we use for one set of shapes but not the other? Why might that be?” (In quadrilaterals we counted the number of right angles, but in triangles we just sorted by whether they had one or not. This is because triangles could only have 1 right angle. We looked at pairs of sides that go in the same direction when sorting quadrilaterals but not when sorting triangles. The sides of triangles can’t go in the same direction.)