we have ab=ad and ac=ad prove that ab=ac state an euclids axiom in support of this
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A. B. C. D.
AB = CD (Given)
AB + BC= CD BC
AB +BC = AC
CD +BC = BD
THEREFORE AC = BD
Axiom= If equals are added to equals, then the whole is equal
AB = CD (Given)
AB + BC= CD BC
AB +BC = AC
CD +BC = BD
THEREFORE AC = BD
Axiom= If equals are added to equals, then the whole is equal
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