What is AD?

AD is AFTER Jesus was born. BC is BEFORE Jesus was born. AD comes from Latin Anno Domini meaning "In the year of Our Lord" BC comes from Before Christ.

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In a $\triangle ABC$ median $AD$ is produced to $X$ such that $AD = DX$. Prove that $ABXC$ is a parallelogram.
AD (Anno Domini)
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$ABCD$ is a parallelogram, $AD$ is produced to $E$ so that $DE = DC = AD$ and $EC$ produced meets $AB$ produced in $F$. Prove that $BF = BC$.
In an equilateral $\triangle ABC$, $AD \perp BC$, prove that $AD^2=3BD^2$.
In \( \triangle \mathrm{ABC}, \mathrm{AD} \) is a median. If \( \mathrm{AB}=8, \mathrm{AC}=15 \) and \( \mathrm{AD}=8.5 \), find \( \mathrm{BC} \).
$AD$ is an altitude of an equilateral triangle $ABC$. On $AD$ as base, another equilateral triangle $ADE$ is constructed. Prove that Area($\triangle ADE$):Area($\triangle ABC$)$=3:4$.
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In the figure, $ABCD$ is a parallelogram, $AE \perp DC$ and $CF \perp AD$. If $AD = 6\ cm, CF = 10\ cm, AE = 8\ cm$, find $AB$."\n
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