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Chords AB and CD of a circle intersect externally at P. If AB = 6 cm. CD = 3 cm and PB = 4 cm, then the length (in cm) of PD is:
Equilateral triangles are drawn on the hypotenuse and one of the perpendicular sides of a right-angled isosceles triangles. Their areas are H and A respectively. is equal to:
ABCD is a cyclic quadrilateral such that AB is a diameter of the circle circumscribing it and angle ADC = 125° . Then angle BAC is equal to:
In an isosceles triangle PQR, ∠P = 130o. If I is the in-centre of the triangle, then what is the value (in degrees) of ∠QIR?
Find the sum of circumference of all the circles that can be drawn upto the upper end of the following triangle, where AB=AC=25 cm and BC=14cm.
The measure of one of the exterior angles of a triangle is twice one of the interior opposite angles and the measure of the other interior opposite angles is 60º. The triangles is a/an:
In a triangle ABC, ∠B = 2∠C. AD & BP are bisectors of angle ∠BAC and ∠ABC. If AB = CD, then, find angle ∠ABC?
The orthocentre of a triangle is the point where
In the given figure, AB is parallel to CD. If ∠DCE = x and ∠ABE = y, then what is ∠CEB equal to?
In ΔABC, ∠A = 90°. If BL and CM are the medians, then:
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