prove that the quadrilateral formed by joining the mid point of adjacent side of a square is a square
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in the figure
triangle src is right angled
hence.......SRsq=CRsq+SCsq.....eq 1
let the side of square be a
hence sc=rc=a/2
sub in eq 1
we get SR=a/rut 2
similarly
QR=PQ=PS=a/rut 2
hence its a square
triangle src is right angled
hence.......SRsq=CRsq+SCsq.....eq 1
let the side of square be a
hence sc=rc=a/2
sub in eq 1
we get SR=a/rut 2
similarly
QR=PQ=PS=a/rut 2
hence its a square
gvp:
did not understand
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