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Algebra 1 Mini-Lessons

Algebra 1 Mini-Lessons. The Venn diagram below shows the relationship between the members of the glee club. A = Sopranos B = Altos C = Everyone else in the glee club Which of the following is NOT true?. There are 60 members in the glee club.

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Algebra 1 Mini-Lessons

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  1. Algebra 1 Mini-Lessons The Venn diagram below shows the relationship between the members of the glee club.A = SopranosB = AltosC = Everyone else in the glee clubWhich of the following is NOT true? • There are 60 members in the glee club. • There are 18 members of the glee club who are neither sopranos nor altos. • There are 6 members of the glee club that can sing either alto or soprano. • There are more members that are altos than those who are only sopranos in the glee club. MA.912.D.7.2: Use Venn diagrams to explore relationships and patterns and to make arguments about relationships between sets.

  2. Algebra 1 Mini-Lessons • There are 85 flags in Paige's flag collection. Of these, 30 of the flags include the color red in their designs, 35 include white, and 24 include neither red nor white. What is the number of flags in Paige's collection that must include both red and white? • 0 • 1 • 2 • 4 MA.912.D.7.2: Use Venn diagrams to explore relationships and patterns and to make arguments about relationships between sets.

  3. Algebra 1 Mini-Lessons There are two proteins in human blood, which are known as A and B. A person with only the A protein is blood type A; a person with only the B protein is blood type B; a person with both proteins is blood type AB; and a person with neither is blood type O. The Venn diagram at right shows the percentages of the general population with each blood type. What percent of the population has the A protein in their blood? 44 Gridded Response: ___________ MA.912.D.7.2: Use Venn diagrams to explore relationships and patterns and to make arguments about relationships between sets.

  4. Algebra 1 Mini-Lessons MA.912.D.7.2: Use Venn diagrams to explore relationships and patterns and to make arguments about relationships between sets.

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