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WebIf r1 , r2 & r3 are the radii of circles inscribed in the quadrilaterals AFIE , BDIF & CEID respectively, prove that r1 r r r1 r2 r3 2 3 = . r r1 r r2 r r3 (r r1 )(r r2 )(r r3 ) 1 Q.8 If is the area of a triangle with side lengths a, b, c, then show that: < 4 a b c abc Also show that equality occurs in the above inequality if and only if a = b = c. Web= 0 – 2rp tan 2 = r2 sec 2 = 1 + p2 – 2rp + r2 = 1 + (p – r)2 ] r1 Q.6756/ph-3 If r1, r2, r3 be the radii of excircles of the triangle ABC, then is equal to : r1r2 A A B A A (A) cot 2 (B) cot 2 cot 2 (C*) tan 2 (D) tan 2 A s tan 2 A [Hint : = tan 2 C] s2 Q.6825/s&p There is a certain sequence of positive real numbers. bitewing holder yellow

Trig-3 (Solutions of Triangle)for F-BATCH PDF - Scribd

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