Question
Match List - I with List - II.List - I List - II A. Obtuse Angle I. 180° B. Straight Angle II. 360° C. Reflex Angle III. Angle between 90° and 180° D. Complete Angle IV. Angle between 180° and 360°
Choose the correct answer from the options given below :
This question was previously asked in
CUET PG 2026 Agri-Business Management Question Paper (25-Mar-2026) (Shift 2)
The correct answer is
A-III, B-I, C-IV, D-II
Angle Type Definitions and Matches
This question requires matching different types of angles from List I with their corresponding degree measures or ranges from List II.
Matching List I with List II
Let's analyze each angle type:
- A. Obtuse Angle: An obtuse angle is defined as an angle that measures greater than 90° but less than 180°. This corresponds to item III in List II ("Angle between 90° and 180°").
- B. Straight Angle: A straight angle is an angle that measures exactly 180°. This corresponds to item I in List II ("180°").
- C. Reflex Angle: A reflex angle is an angle that measures greater than 180° but less than 360°. This corresponds to item IV in List II ("Angle between 180° and 360°").
- D. Complete Angle: A complete angle is an angle that measures exactly 360°. This corresponds to item II in List II ("360°").
Correct Matching
Based on the analysis, the correct matches are:
- A - III
- B - I
- C - IV
- D - II
This combination matches Option B.
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Similar Questions
- Match List - I with List - II.
List - I List - II A. Equilateral Triangle I. A triangle with angle A = 70°, angle B = 60° and angle C = 50° B. Isosceles Triangle II. One angle of the triangle is 130° C. Acute Angle Triangle III. A triangle with each side being 5 cm D. Obtuse Angle Triangle IV. A triangle with sides 4 cm, 6 cm and 6 cm
Choose the correct answer from the options given below :
Important Questions from Geometry (Notes)
- A 6 cm long chord of a circle is at a distance of 4 cm from the centre of the circle. Find the distance of 8 cm long chord of the same circle from the centre.
- In a triangle PQR, if $\angle P + \angle R = 150^\circ$ and $\angle P + 3\angle Q = 170^\circ$, then $\angle P$ is equal to :
- PQR is a triangle. The bisectors of the internal angle $\angle Q$ and external angle $\angle R$ intersect at M. If $\angle QMR = 40^\circ$, then $\angle P$ is :
- O and C are respectively the orthocentre and the circumcentre of an acute angled triangle $\triangle PQR$. $\angle QCR = 138^\circ$. A perpendicular PM is dropped from P on side QR. If $\angle PQR = 52^\circ$, what is the degree measure of $\angle RPM$?
- If an exterior angle of a regular polygon is 40°, then find the number of diagonals of the polygon.
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