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Let A0,A1,A2,A3,A4 and the A5 be the consecutive vertices of a regular hexagon inscribed in a unit circle. The product of the lengths of A0A1,A0A2 and A0A4 is 

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Important Questions on Properties and Solutions of Triangles

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If A is the area and 2s the sum of three sides of a triangle, then
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If a, b, c, d are the sides of a quadrilateral, then the minimum value of a2+b2+c2d2 is
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JEE Main
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In a ΔPQR, PS is the angle bisector of P. Then for PS which of the following is true
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In a ΔPQR, if cos2P2+cos2Q2+cos2R2=yx2+1x2, then maximum value of y is :
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JEE Main
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In an isosceles right ΔABC, the value of IPOP is, (where P is orthocentre, I is incentre, O is circumcentre)
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Consider a triangle ABC. CC1 and BB1 are the medians drawn through angular points B and C, respectively and G'' is the centroid of ΔABC. If the points A, C1, G and B1 are concyclic, then 
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If a, b, c are sides of the ΔABC, such that 1+b-caa·1+c-abb·1+a-bcc1, then triangle ABC must be 
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JEE Main
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In a Δ with sides a, b and c, a semicircle touching the sides AC and CB is inscribed whose diameter lies on AB. Then the radius of the semicircle is