a circle touches all the four sides of a quadrilateral ABCD
prove that AB + CD=BC + DA
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let the point touches the ciele be
P Q R S respectively
let P on AB
Q on BC
R on CD
S on AD
DS=DR TANGENTS ON SAME SIDE OF CIRCLE ARE EQUAL
BQ= BP
CQ=CR
AS=AP
EQAUTING ALL SIDES
DS+AS+BQ+CQ=DR+CR+AP+BP
DA+BC=AB=CD(HENCE PROVED)
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