Question

in the adjoining figure AB = BC, BX = BY.show that AX=CY ( using appropriate euclid' s axiom)

Answer 1

Answer:

Step-by-step explanation:AB=BC,BX=BY(given) To Prove=AX=CY.

Proff=AX=CY because if equal are subtracted by equal then remainder will be equal

Answer 2

Answer:

$Given \: AB = BC \: ---(1)$

$and \: BX = BY \: ---(2)$

$\underline { Proof}$

$AB = BC$

$\implies AB - BX = BC - BX$

$\pink { ( If \: equals \:are \: subtracted \: from }$

$\pink { equals \: the \: remainders \:are \:equal)}$

$\implies AB - BX = BC - BY \: [ From \:(2)]$

$\implies AX = CY$

$Hence , Proved$

•••♪