Art on a teacup - JM
The image below represents the GeoGebra model created from the drawing on a teacup.
![[img]data:image/png;base64,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[/img]](https://www.geogebra.org/resource/kdce7ugp/ZVRX7PDRNAcDaCtg/material-kdce7ugp.png)
In the image above, ACD is an equilateral triangle and B, E, F are the midpoints of sides AC, CD, DA. If EF=3u. The length of segment AD is:
The area of triangle ACD is:
The length of segment BD is: