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¿Cuáles 3 van juntos?
The purpose of this activity is for students to draw two diagrams that represent a unit fraction of a unit fraction. Students work with the same unit fractions in both diagrams. The directions were intentionally written to encourage students to partition a unit square in different ways. Students initially partition the square into thirds in the first problem and into fourths in the second problem. Students may complete the diagrams in a way that makes sense to them. During the Activity Synthesis, students will connect both of the diagrams to the expressions and .
Muestra del cuadrado.
Colorea de del cuadrado.
¿Cuánto del cuadrado entero está coloreado?
Muestra del cuadrado.
Colorea de del cuadrado.
¿Cuánto del cuadrado entero está coloreado?
The purpose of this activity is for students to deepen their understanding of the relationship between diagrams and multiplication expressions. The expressions are products of unit fractions. Students start with a diagram and first explain how an expression represents the diagram. Then they write their own expression representing a different diagram (MP7).
This activity uses MLR2 Collect and Display. Advances: Reading, Writing.
MLR2 Collect and Display
Priya coloreó parte de un cuadrado.
¿De qué manera la expresión representa el área de la parte coloreada? Explica o muestra tu razonamiento.
¿De qué manera la expresión representa el área de la parte coloreada? Explica o muestra tu razonamiento.
Escribe una expresión de multiplicación que represente el área de la parte coloreada. Explica o muestra tu razonamiento.
“Hoy escribimos expresiones de multiplicación para representar el tamaño de rectángulos coloreados. También escribimos fracciones para representar el tamaño de las partes coloreadas” // “Today we wrote multiplication expressions to represent shaded rectangles. We also wrote fractions to represent the size of the shaded piece.”
Display the second image from the second activity.
Display the equations and .
“¿Cómo saben que estas ecuaciones son verdaderas?” // “How do you know these equations are true?” (We can see that the shaded part of the diagram is both of the whole and of the whole. We can also see because the whole square is divided into 15 equal pieces and one of the equal pieces is shaded.)