EASY
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An exterior angle of a triangle is of measure and one of its interior opposite angles is of . Find the measure of the other interior opposite angle (in degree).

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Important Questions on Geometry
EASY
The ratio of angles in a triangle is , then the largest angle is

MEDIUM
In the figure if and . Then the value of and will be

HARD
Let be a chord of a circle with centre Let be a point on the circle such that and lies inside the triangle . Let be a point on such that Find the measure of in degrees.

MEDIUM
In and are the perpendiculars on sides AC and AB, respectively and intersect each other at O. The bisectors of and meet at P. If , then what is the measure of ?

HARD
Let be a triangle and let be its circumcircle. The internal bisectors of angles and intersect at and respectively, and the internal bisectors of angles and of the triangle intersect at and respectively. If the smallest angle of triangle is what is the magnitude of the smallest angle of triangle in degrees?

HARD
In the given figure, if , and , then the value of will be

EASY
In the figure, chord is extended to . Tangent from to the circle is . is the bisector of . If and , then prove that .

MEDIUM
In an isosceles triangle, if the vertex angle is twice the sum of the base angles, then the value of vertex angle will be -

HARD
Let be a triangle such that . Suppose the tangent to the circumcircle of at is perpendicular to . Find measured in degrees.

HARD
is a quadrilateral in which . If , then is equal to

EASY
is a diameter of a circle and is any point on the circle if , find the value of the in degrees.

MEDIUM
In the given figure, if , and , then the value of and are:

EASY
is a parallelogram where and . What is the value of ?

EASY
In the figure, chord is extended to . Tangent from to the circle is . is the bisector of . Prove that

MEDIUM
In the given figure, if line and the line intersect at such that , and and , then the value of will be

EASY
Each exterior angle of a regular polygon is less than and the sum of its interior angles is less than , if is the number of sides of the polygon, then the number of possible values of is

HARD
In the adjoining figure, is right-angled at . The point is on such that and is a parallelogram. If , then is equal to.

