The table below shows some attributes of shapes.Attributes of ShapesAt least 2 sides of equal lengthAt least 1 right angle2 pair
s of parallel sidesWhich shapes always have all of the attributes shown in the table?Select all the correct answers.A squaresB right trianglesC rectanglesD isosceles trianglesE rhombusesF parallelograms2 Choose Yes or No to tell whether each statement correctly describes the relationship between the categories.YesNoEquilateral triangles are a subcategory of isosceles triangles.ABEquilateral triangles are a subcategory of rhombuses.CDPolygons are a subcategory of parallelograms.EFRectangles are a subcategory of parallelograms.GH Lesson 28 Quizcontinued3 Write the terms below in the boxes of the flow chart to order the categories from most general to most specific.QuadrilateralsSquaresRhombusesPolygons4 Robert uses the Venn diagram below to order quadrilaterals in a hierarchy.Which statement best explains whether Robert’s Venn diagram is correct or not?A The Venn diagram is not correct because rectangles and squares are both parallelograms, but rectangles are a subcategory of squares.B The Venn diagram is not correct because squares and rectangles are both parallelograms, but squares are a subcategory of rectangles.C The Venn diagram is correct because squares and rectangles have all the attributes of parallelograms, and squares and rectangles do not share any other attributes.D The Venn diagram is correct because squares and rectangles have all the attributes of parallelograms, and squares and rectangles both have 4 right angles.Lesson 28 Quizcontinued3 Write the terms below in the boxes of the flow chart to order the categories from most general to most specific.QuadrilateralsSquaresRhombusesPolygons4 Robert uses the Venn diagram below to order quadrilaterals in a hierarchy.Which statement best explains whether Robert’s Venn diagram is correct or not?A The Venn diagram is not correct because rectangles and squares are both parallelograms, but rectangles are a subcategory of squares.B The Venn diagram is not correct because squares and rectangles are both parallelograms, but squares are a subcategory of rectangles.C The Venn diagram is correct because squares and rectangles have all the attributes of parallelograms, and squares and rectangles do not share any other attributes.D The Venn diagram is correct because squares and rectangles have all the attributes of parallelograms, and squares and rectangles both have 4 right angles.
The domain of the inverse of a relation is the same as the range of the original relation. In other words, the y-values of the relation are the x-values of the inverse.
