Dot is placed in the region common to the Circle and Triangle only.

Answer: Figure B: Circle and Triangle intersect.. We need a region common to Circle and Triangle forming an intersection distinct from other areas. Only intersecting figures provide a clearly defined common region.

Dot is inside the Circle and Square but outside the Triangle.

Answer: Figure with Circle, Square intersection separate from Triangle.. Condition: Common to Circle and Square only. We need an intersection between Circle and Square that does not include the Triangle.

Dot is placed in the region common to Triangle and Rectangle.

Answer: Figure C. Look for the figure where the Triangle overlaps with the Rectangle.

Dot is placed inside the Circle only.

Answer: All of the above allow 'Circle only' region.. If a dot is 'inside Circle only', it means it's not in any other shape. All options A, B, C allow for a region that is exclusively Circle (unless Circle is fully covered by another shape, which A implies 'inside' but usually there's space. However, C is the most obvious. But technically D is correct if 'inside Square' still leaves room. Let's assume standard logic: C is best if disjoint. But usually 'Circle only' region exists in intersection diagrams too (the non-overlapping part). So D is technically valid.

Dot lies in the region common to Square, Triangle and Circle.

Answer: Three shapes intersecting at a common point/area.. We need a region shared by all three shapes. Only intersecting figures (B) provide this.

Dot is in the region common to Circle and Triangle.

Answer: Valid Figure A. Identify the figure with a clear intersection between Circle and Triangle.

Dot is inside the Triangle only.

Answer: Both A and C allow it.. In A (Intersection), the non-overlapping part of Triangle is 'Triangle only'. In C (Circle inside Triangle), the area of Triangle outside Circle is 'Triangle only'. In B, no part of Triangle is outside Circle. So A and C act correct.

Dot is in region common to Square and Rectangle.

Answer: Figure B. Select the figure showing intersection between Square and Rectangle.

Dot is placed in the region common to Triangle, Square and Rectangle.

Answer: Figure A. Find the figure where all 3 shapes overlap.

Dot is in the region common to Circle and Square.

Answer: Intersecting Circle and Square.. Intersecting region is needed.

Dot 1: Common to Triangle and Square. Dot 2: Inside Circle only.

Answer: Figure B. Figure B must have a Tr-Sq intersection and a separate Circle region.

Dot lies in the region common to Circle and Triangle but outside Square.

Answer: Circle and Triangle intersect freely away from Square.. We need (Circle ∩ Triangle) - Square. If Square covers the entire intersection (C), then no such region exists. We need B where the intersection is exposed.

Dot is in region common to Triangle and Circle.

Answer: Figure C. Look for intersection.

Dot placed: 1. In Circle and Square. 2. In Triangle only.

Answer: Option A. Check for (C ∩ S) and (T - C - S).

Dot is in Square and Triangle but not Circle.

Answer: Option B. Region (S ∩ T) - C must exist.

Dot common to Rectangle and Circle.

Answer: Option D. Intersection of Rect and Circle.

Dot in Circle, Triangle, Square.

Answer: Option A. Intersection of all three.

Answer: Option C. Region of Square not shared with others.

Dot common to Triangle and Square.

Answer: Option B. Intersection (T ∩ S).

Dot common to Circle and Rectangle.

Answer: Option A. Intersection (C ∩ R).

Three dots: 1. Circle & Triangle 2. Triangle & Square 3. All three.

Answer: Option C. Requires three distinct intersection regions: (C∩T), (T∩S), (C∩T∩S).

Dots: 1. Common to Triangle, Square. 2. Common to Triangle, Circle. 3. Common to Square, Circle.

Answer: Option A. Requires pair-wise intersections but not necessarily the triple intersection.

Dot in Circle and Square only (excluding Triangle) AND another Dot in Triangle only.

Answer: Option B. Check for (C∩S)-T and T-(C∪S).

Two dots. 1. Common to all 3. 2. Common to Triangle and Circle only.

Answer: Option D. Need (C∩T∩S) and (C∩T)-S.

Dot common to Circle, Triangle, Rectangle.

Answer: Option A. Triple intersection.

Dot 1: Triangle & List. Dot 2: Square & Circle.

Answer: Option C. Check specific pairs.

Dot 1: All three. Dot 2: None (Outside?). No, question implies inside region. Dot 2: Square only.

Answer: Option B. Intersect all + Square only.

Dot 1: Triangle & Circle. Dot 2: Triangle & Square.

Answer: Option A. Distinct pair intersections involving Triangle.

Dot 1: Circle Only. Dot 2: Square Only. Dot 3: Triangle Only.

Answer: Option C. All three must have disjoint component regions.

Dot common to Rectangle, Circle, Square.

Answer: Option D. Intersection of these three specific shapes.

Dot is placed in the region common to the Circle and Triangle only.

Figure B: Circle and Triangle intersect.

Figure A: Circle and Triangle do not intersect.

Figure B: Circle and Triangle intersect.

Figure C: Triangle is inside Circle.

Figure D: Circle is inside Triangle.

Dot is inside the Circle and Square but outside the Triangle.

Figure with Circle, Square intersection separate from Triangle.

Figure where all three overlap completely.

Figure where Square and Triangle don't touch Circle.

Figure where Circle is inside Triangle.

Dot is placed inside the Circle only.

All of the above allow 'Circle only' region.

Circle completely inside Square.

Circle disjoint from other shapes.

All of the above allow 'Circle only' region.

Dot lies in the region common to Square, Triangle and Circle.

Three shapes intersecting at a common point/area.

Square inside Circle, Triangle outside.

Triangle inside Square, Circle outside.

Dot is in the region common to Circle and Square.

Intersecting Circle and Square.

Dot lies in the region common to Circle and Triangle but outside Square.

Circle and Triangle intersect freely away from Square.

All 3 intersect at one point only.

Circle and Triangle intersect freely away from Square.

Square covers the Circle-Triangle intersection.

Home/Rajasthan Patwari - Complete Course/Reasoning Ability/

Dot Situation

Master this topic with zero to advance depth.

Expert Answer & Key Takeaways

Mastering Dot Situation is essential for high-fidelity technical architecture and senior engineering roles in 2026.

Introduction

In Dot Situation problems, you are given a figure with one or more dots placed in specific regions. You need to identify an alternative figure (from options) where dots can be placed in identical conditions (same common regions).

Understanding Regions

1. Simple Region: Inside only one shape (e.g., only Circle).
2. Common Region: Intersection of two or more shapes (e.g., Common to Circle and Triangle but outside Square).

Strategy

Analyze the position of each dot in the Question Figure. List the shapes it is inside. Then, check each option to see if a region exists that satisfies ALL the conditions for each dot.

Course4All Reasoning Panel

Verified Expert

Aptitude & Logical Reasoning Experts

Specializing in banking and administrative exam patterns, our panel ensures every logical trick is simplified for students.

Pattern: 2026 Ready

Updated: Weekly

← Previous TopicCounting Figures

Next Topic →Figure Matrix

Found an issue or have a suggestion?

Help us improve! Report bugs or suggest new features on our Telegram group.

Dot Situation

Expert Answer & Key Takeaways

Introduction

Understanding Regions

Strategy

Course4All Reasoning Panel

Explore More Reasoning Ability

Figure Matrix

Coding-Decoding (Chinese & Conditional)

Blood Relations (Family Tree & Coded)

Direction Sense Test (Mains & Prelims Level)

Found an issue or have a suggestion?