Given AB=CD, BD=DE Prove AD=CE
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ad=ce by euclids axioms..
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From Euclid’s Theorems and axioms:
The Second Axiom states that “If equals are added with equals, the whole are equal.”
Consider all the points lies in a long straight line that starts from A and ends at E.
Thus, AD = AB + BD
Since, AB is equal to CD and BD is equal to DE, then,
= CD + DE
= CE
Therefore, AD = CE.
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