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CSS - PMS - CCE - PCS - Mathematics Practice

Geometry MCQs

Practice important Geometry MCQs with answers, explanations, theory links, and exam-focused preparation.

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Geometry MCQs With Answers

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CSS - PMS - CCE - PCS - Mathematics Geometry
Exterior angle theorem:
A. Exterior angle equals sum of remote interior angles
B. Centroid
C. None
D. Orthocenter
Correct Answer: A
Correct theorem/construction fact: Exterior angle equals sum of remote interior angles.
CSS - PMS - CCE - PCS - Mathematics Geometry
Equal chords subtend:
A. Centroid
B. Orthocenter
C. None
D. Equal angles
Correct Answer: D
Correct theorem/construction fact: Equal angles.
CSS - PMS - CCE - PCS - Mathematics Geometry
Angle in a semicircle:
A. Centroid
B. 90°
C. Orthocenter
D. None
Correct Answer: B
Correct theorem/construction fact: 90°.
CSS - PMS - CCE - PCS - Mathematics Geometry
Diameter perpendicular to chord:
A. Centroid
B. Bisects chord
C. None
D. Orthocenter
Correct Answer: B
Correct theorem/construction fact: Bisects chord.
CSS - PMS - CCE - PCS - Mathematics Geometry
Tangent lengths from same external point:
A. Equal
B. Centroid
C. Orthocenter
D. None
Correct Answer: A
Correct theorem/construction fact: Equal.
CSS - PMS - CCE - PCS - Mathematics Geometry
Circumcenter is center of:
A. Centroid
B. None
C. Circumcircle
D. Orthocenter
Correct Answer: C
Correct theorem/construction fact: Circumcircle.
CSS - PMS - CCE - PCS - Mathematics Geometry
Incenter is center of:
A. None
B. Centroid
C. Incircle
D. Orthocenter
Correct Answer: C
Correct theorem/construction fact: Incircle.
CSS - PMS - CCE - PCS - Mathematics Geometry
Straightedge mainly draws:
A. None
B. Orthocenter
C. Centroid
D. Straight lines
Correct Answer: D
Correct theorem/construction fact: Straight lines.
CSS - PMS - CCE - PCS - Mathematics Geometry
Compass mainly draws:
A. Centroid
B. None
C. Orthocenter
D. Arcs and circles
Correct Answer: D
Correct theorem/construction fact: Arcs and circles.
CSS - PMS - CCE - PCS - Mathematics Geometry
Pythagoras converse tests:
A. Centroid
B. Orthocenter
C. Right-angled triangle
D. None
Correct Answer: C
Correct theorem/construction fact: Right-angled triangle.
CSS - PMS - CCE - PCS - Mathematics Geometry
Cyclic quadrilateral vertices lie:
A. On one circle
B. None
C. Orthocenter
D. Centroid
Correct Answer: A
Correct theorem/construction fact: On one circle.
CSS - PMS - CCE - PCS - Mathematics Geometry
Equal chords are:
A. None
B. Equidistant from center
C. Orthocenter
D. Centroid
Correct Answer: B
Correct theorem/construction fact: Equidistant from center.
CSS - PMS - CCE - PCS - Mathematics Geometry
Perpendicular from center to chord:
A. Centroid
B. Bisects chord
C. Orthocenter
D. None
Correct Answer: B
Correct theorem/construction fact: Bisects chord.
CSS - PMS - CCE - PCS - Mathematics Geometry
Orthocenter of obtuse triangle:
A. Orthocenter
B. None
C. Outside triangle
D. Centroid
Correct Answer: C
Correct theorem/construction fact: Outside triangle.
CSS - PMS - CCE - PCS - Mathematics Geometry
Orthocenter of acute triangle:
A. None
B. Orthocenter
C. Centroid
D. Inside triangle
Correct Answer: D
Correct theorem/construction fact: Inside triangle.
CSS - PMS - CCE - PCS - Mathematics Geometry
Orthocenter of right triangle:
A. Orthocenter
B. Right-angle vertex
C. None
D. Centroid
Correct Answer: B
Correct theorem/construction fact: Right-angle vertex.
CSS - PMS - CCE - PCS - Mathematics Geometry
Circumcenter of right triangle:
A. Orthocenter
B. Midpoint of hypotenuse
C. Centroid
D. None
Correct Answer: B
Correct theorem/construction fact: Midpoint of hypotenuse.
CSS - PMS - CCE - PCS - Mathematics Geometry
Centroid divides median in ratio:
A. Centroid
B. 2:1
C. None
D. Orthocenter
Correct Answer: B
Correct theorem/construction fact: 2:1.
CSS - PMS - CCE - PCS - Mathematics Geometry
Incircle touches:
A. None
B. Centroid
C. Orthocenter
D. All three sides
Correct Answer: D
Correct theorem/construction fact: All three sides.
CSS - PMS - CCE - PCS - Mathematics Geometry
Circumcircle passes through:
A. Orthocenter
B. All three vertices
C. Centroid
D. None
Correct Answer: B
Correct theorem/construction fact: All three vertices.
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