Question

in the given figure , ab = bc , bx=by . show that ay=cx​

Answer 1

Answer:

SSA CONGRUENCE

Step-by-step explanation:

GUYS OPPPPP

Answer 2

Answer:

Given \: AB = BC \: ---(1)GivenAB=BC−−−(1)

and \: BX = BY \: ---(2)andBX=BY−−−(2)

\underline { Proof}

Proof

AB = BCAB=BC

\implies AB - BX = BC - BX⟹AB−BX=BC−BX

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

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

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

\implies AX = CY⟹AX=CY

Hence , ProvedHence,Proved

•••♪

Step-by-step explanation:

Explaination:=,=(given)

==

==

.