Draw a Rhombus
Part of the Polygons & Quadrilaterals section of Coddy's Geometry journey. Lesson 34 of 61.
A rhombus needs four equal sides. On squared paper, the length of a step comes from the Pythagorean theorem: a step of 4 across and 1 up is √(16 + 1) = √17 long, and so is 1 across and 4 up.
Here AB goes 3 across and 1 up, and AD goes 1 across and 3 up. Both are √10 long. Copy the steps for the opposite sides and the four sides are equal. Its corners are not right angles, so it is a rhombus but not a square.
Challenge
A and B are grid points, and AB goes 2 across and 1 up. Draw a rhombus that has AB as one of its sides and is not a square. Then press Check.
Try it yourself
Draw it on squared paper
This lesson includes a short quiz. Start the lesson to answer it and track your progress.
All lessons in Polygons & Quadrilaterals
1Polygons
Polygons and DiagonalsAngles of a QuadrilateralAngles in Any PolygonPolygon Angles with xHow Many Sides?Recap: Polygon Angles4Parallelograms
ParallelogramsNeighbouring AnglesOpposite AnglesParallelograms with xA Diagonal InsideRecap: Parallelograms7On Squared Paper
Make a ParallelogramDraw a Tilted RectangleDraw a RhombusDraw a Trapezoid and KiteRecap: Squared Paper2Regular Polygons
Regular PolygonsFrom an Angle to the SidesInside a Regular PolygonRecap: Regular Polygons5Rectangles, Rhombi, Squares
RectanglesThe Diagonal of a RectangleRhombus AnglesSquaresRecap: Special Parallelograms3Exterior Angles
Exterior AnglesExterior Angles Make 360°Regular Exterior AnglesSides from the ExteriorRecap: Exterior Angles6Trapezoids and Kites
TrapezoidsIsosceles TrapezoidsTrapezoids with xKitesRecap: Trapezoids and Kites