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Given : In quadrilateral ABCD ; ∠C = 64°, ∠D = ∠C – 8° ; ∠A = 5(a+2)° and ∠B = 2(2a+7)°.
Calculate ∠A.
Concept: undefined >> undefined
In the given figure : ∠b = 2a + 15 and ∠c = 3a + 5; find the values of b and c.

Concept: undefined >> undefined
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Three angles of a quadrilateral are equal. If the fourth angle is 69°; find the measure of equal angles.
Concept: undefined >> undefined
Multiply : 8ab2 by − 4a3b4
Concept: undefined >> undefined
Multiply: `2/3"ab"` by `-1/4 "a"^2"b"`
Concept: undefined >> undefined
In quadrilateral PQRS, ∠P : ∠Q : ∠R : ∠S = 3 : 4 : 6 : 7.
Calculate each angle of the quadrilateral and then prove that PQ and SR are parallel to each other
(i) Is PS also parallel to QR?
(ii) Assign a special name to quadrilateral PQRS.
Concept: undefined >> undefined
Use the information given in the following figure to find the value of x.

Concept: undefined >> undefined
Multiply: −5cd2 by − 5cd2
Concept: undefined >> undefined
The following figure shows a quadrilateral in which sides AB and DC are parallel. If ∠A : ∠D = 4 : 5, ∠B = (3x – 15)° and ∠C = (4x + 20)°, find each angle of the quadrilateral ABCD.

Concept: undefined >> undefined
Use the following figure to find the value of x

Concept: undefined >> undefined
Multiply: 4a and 6a + 7
Concept: undefined >> undefined
ABCDE is a regular pentagon. The bisector of angle A of the pentagon meets the side CD in point M. Show that ∠AMC = 90°.
Concept: undefined >> undefined
In a quadrilateral ABCD, AO and BO are bisectors of angle A and angle B respectively. Show that:
∠AOB = (∠C + ∠D)
Concept: undefined >> undefined
Multiply: −8x and 4 − 2x − x2
Concept: undefined >> undefined
Multiply: 2a2 − 5a − 4 and −3a
Concept: undefined >> undefined
Multiply: x + 4 by x − 5
Concept: undefined >> undefined
Multiply: 5a − 1 by 7a − 3
Concept: undefined >> undefined
Multiply: 12a + 5b by 7a − b
Concept: undefined >> undefined
Multiply: x2+ x + 1 by 1 − x
Concept: undefined >> undefined
Multiply: 2m2 − 3m − 1 and 4m2 − m − 1
Concept: undefined >> undefined
