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Mathematics
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In a cyclic quadrilateral ABCD, if ∠A − ∠C = 60°, prove that the smaller of two is 60°

 

 
[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

In the given figure, if l1 || l2, the value of x is

[8] Lines and Angles
Chapter: [8] Lines and Angles
Concept: undefined >> undefined

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In the given figure, ABCD is a cyclic quadrilateral. Find the value of x.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

ABCD is a cyclic quadrilateral in  BC || AD, ∠ADC = 110° and ∠BAC = 50°. Find ∠DAC.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

ABCD is a cyclic quadrilateral in  ∠DBC = 80° and ∠BAC = 40°. Find ∠BCD.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

ABCD is a cyclic quadrilateral in   ∠BCD = 100° and ∠ABD = 70° find ∠ADB.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

Prove that the circles described on the four sides of a rhombus as diameters, pass through the point of intersection of its diagonals. 

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

If the two sides of a pair of opposite sides of a cyclic quadrilateral are equal, prove that its diagonals are equal.

 
[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

Circles are described on the sides of a triangle as diameters. Prove that the circles on any two sides intersect each other on the third side (or third side produced).

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

ABCD is a cyclic trapezium with AD || BC. If ∠B = 70°, determine other three angles of the trapezium.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

In the given figure, ABCD is a cyclic quadrilateral in which AC and BD are its diagonals. If ∠DBC = 55° and ∠BAC = 45°, find ∠BCD.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

Prove that the perpendicular bisectors of the sides of a cyclic quadrilateral are concurrent.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

Prove that the centre of the circle circumscribing the cyclic rectangle ABCD is the point of intersection of its diagonals.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

ABCD is a cyclic quadrilateral in which BA and CD when produced meet in E and EA = ED. Prove that AD || BC . 

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

ABCD is a cyclic quadrilateral in which BA and CD when produced meet in E and EA = ED. Prove that  EB = EC. 

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

In the given figure, ABCD is a cyclic quadrilateral in which ∠BAD = 75°, ∠ABD = 58° and ∠ADC = 77°, AC and BD intersect at P. Then, find ∠DPC.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

In the given figure, ABCD is a quadrilateral inscribed in a circle with centre O. CD is produced to E such that ∠AED = 95° and ∠OBA = 30°. Find ∠OAC.

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

ABCD is a cyclic quadrilateral such that ∠ADB = 30° and ∠DCA = 80°, then ∠DAB =

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

PQRS is a cyclic quadrilateral such that PR is a diameter of the circle. If ∠QPR = 67° and ∠SPR = 72°, then ∠QRS =

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined

In the given figure, O is the centre of the circle such that ∠AOC = 130°, then ∠ABC =

[11] Circles
Chapter: [11] Circles
Concept: undefined >> undefined
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