Question

Label your rhombus How do you know it's a rhombus? I know that it is a rhombus because -\sqrt{( )^2 + ( )^2} = \sqrt{( )^2 + ( )^2} = \sqrt{} -\sqrt{( )^2 + ( )^2} = \sqrt{( )^2 + ( )^2} = \sqrt{} -\sqrt{( )^2 + ( )^2} = \sqrt{( )^2 + ( )^2} = \sqrt{} -\sqrt{( )^2 + ( )^2} = \sqrt{( )^2 + ( )^2} = \sqrt{}

          Label your rhombus
How do you know it's a rhombus?
I know that it is a rhombus because
-\sqrt{( )^2 + ( )^2} = \sqrt{( )^2 + ( )^2} = \sqrt{}
-\sqrt{( )^2 + ( )^2} = \sqrt{( )^2 + ( )^2} = \sqrt{}
-\sqrt{( )^2 + ( )^2} = \sqrt{( )^2 + ( )^2} = \sqrt{}
-\sqrt{( )^2 + ( )^2} = \sqrt{( )^2 + ( )^2} = \sqrt{}

Label your rhombus
How do you know it's a rhombus?
I know that it is a rhombus because
-√(( )^2 + ( )^2) = √(( )^2 + ( )^2) = √()
-√(( )^2 + ( )^2) = √(( )^2 + ( )^2) = √()
-√(( )^2 + ( )^2) = √(( )^2 + ( )^2) = √()
-√(( )^2 + ( )^2) = √(( )^2 + ( )^2) = √()

Added by Gerald W.

Geometry A Common Core Curriculum

Ron Larson, Laurie Boswell 1st Edition

Instant Answer

Solved by Expert Maria Dearborn

Step 1

To determine if a quadrilateral is a rhombus, we need to check its properties. Show more…

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