[" If "(a-b)(s-c)=(b-c)(s-a)" then prove...

[" If "(a-b)(s-c)=(b-c)(s-a)" then prove that "],[r_(1),r_(2),r_(3)" are in A.P."]

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If in Delta ABC, (a -b) (s-c) = (b -c) (s-a) , prove that r_(1), r_(2), r_(3) are in A.P.

If in Delta ABC, (a -b) (s-c) = (b -c) (s-a) , prove that r_(1), r_(2), r_(3) are in A.P.

If in Delta ABC, (a -b) (s-c) = (b -c) (s-a) , prove that r_(1), r_(2), r_(3) are in A.P.

If in Delta ABC, (a -b) (s-c) = (b -c) (s-a) , prove that r_(1), r_(2), r_(3) are in A.P.

If in Delta ABC, (a -b) (s-c) = (b -c) (s-a) , prove that r_(1), r_(2), r_(3) are in A.P.

In Delta ABC, if (a-b)(s-c)=(b-c)(s-a) then r_(1),r_(2),r_(3) are in

In a /_ABC if (s-a)/(a-b)=(s-c)/(b-c) then r_(1),r_(2),r_(3) are in AP

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