1.

In the given figure C is the midpoint of AB,D is the midpoint of XY and AC=XD Using an Euclid 's axiom prove that AB =XY

Answer»

Solution :We have
AB=2AC [`therefore` C is the midpoint of AB]
and XY=2xD [`therefore`D is the midpoint of xy]
Now AC =XD(given)`rarr` AC=XD(given)
`rarr` 2aC=2XD [by EUCLID 's Axiom 6]
`rarr`AB =XY [by Euclid 's Axiom 7]
HENCE AB XY


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