Difference between revisions of "Rhombus"

From Conservapedia
Jump to navigation Jump to search
(→‎top: clean up & uniformity)
m (→‎top: HTTP --> HTTPS [#1], replaced: http://www.merriam-webster.com → https://www.merriam-webster.com)
 
Line 4: Line 4:
 
A [[square]] is a [[special case]] of a rhombus where all four [[interior angle]]s are ninety degrees.
 
A [[square]] is a [[special case]] of a rhombus where all four [[interior angle]]s are ninety degrees.
  
−
In non-academic contexts, the term diamond can be applied to a rhombus, particularly if it is oriented with one of its diagonals vertical.<ref>http://www.merriam-webster.com/dictionary/diamond sense 3</ref>
+
In non-academic contexts, the term diamond can be applied to a rhombus, particularly if it is oriented with one of its diagonals vertical.<ref>https://www.merriam-webster.com/dictionary/diamond sense 3</ref>
  
 
Its area is the product of its diagonals divided by two.  Note that its diagonals are [[perpendicular]] to each other, and bisect each other.
 
Its area is the product of its diagonals divided by two.  Note that its diagonals are [[perpendicular]] to each other, and bisect each other.

Latest revision as of 19:34, September 26, 2018

Gdhytd svg.png

A rhombus is an equilateral quadrilateral, which is a polygon having four sides of equal length.

A square is a special case of a rhombus where all four interior angles are ninety degrees.

In non-academic contexts, the term diamond can be applied to a rhombus, particularly if it is oriented with one of its diagonals vertical.[1]

Its area is the product of its diagonals divided by two. Note that its diagonals are perpendicular to each other, and bisect each other.

In symbolic form, the area of a rhombus having diagonals of lengths D1 and D2 is:


<math>A=\frac{D_1 \times D_2}{2}</math>

This area also equals the length of a side (B) multiplied by the length of the perpendicular between two opposite sides (H):


<math>A=B \times H</math>

References