Skip to content
geeksforgeeks
  • Tutorials
    • Python
    • Java
    • Data Structures & Algorithms
    • ML & Data Science
    • Interview Corner
    • Programming Languages
    • Web Development
    • CS Subjects
    • DevOps And Linux
    • School Learning
    • Practice Coding Problems
  • Courses
    • DSA to Development
    • Get IBM Certification
    • Newly Launched!
      • Master Django Framework
      • Become AWS Certified
    • For Working Professionals
      • Interview 101: DSA & System Design
      • Data Science Training Program
      • JAVA Backend Development (Live)
      • DevOps Engineering (LIVE)
      • Data Structures & Algorithms in Python
    • For Students
      • Placement Preparation Course
      • Data Science (Live)
      • Data Structure & Algorithm-Self Paced (C++/JAVA)
      • Master Competitive Programming (Live)
      • Full Stack Development with React & Node JS (Live)
    • Full Stack Development
    • Data Science Program
    • All Courses
  • Mathematics
  • Number System and Arithmetic
  • Algebra
  • Trigonometry
  • Statistics
  • Probability
  • Geometry
  • Mensuration
  • Calculus
  • Logarithms
Open In App
Next Article:
Lines in Geometry- Definition, Types and Examples
Next article icon

Geometry

Last Updated : 12 Jun, 2025
Comments
Improve
Suggest changes
Like Article
Like
Report

Geometry is a branch of mathematics that studies the properties, measurements, and relationships of points, lines, angles, surfaces, and solids. From basic lines and angles to complex structures, it helps us understand the world around us.

Geometry in Maths

Geometry for Students and Beginners

This section covers key branches of geometry:

Branches of Geometry

  • Algebraic Geometry
  • Discrete Geometry
  • Differential Geometry
  • Euclidean Geometry
  • Non-Euclidean Geometry
  • Geometry Topics

This section introduces fundamental geometry topics, including points, lines, angles, triangles, quadrilaterals, circles, and polygons. You'll also learn key theorems and real-life applications of geometry.

  • Points, Lines and Planes
  • Lines and angles
  • Lines in Geometry
  • Types Of Angles
  • Angle relationships
  • Triangles in Geometry
  • Congruence of Triangles
  • Similar Triangles
  • Thales’s Theorem
  • Criteria for Similarity of Triangles
  • Pythagoras' Theorem and its Converse
  • Quadrilaterals
  • Types of Quadrilaterals
  • Angle Sum Property of a Quadrilateral
  • Cyclic Quadrilateral
  • Properties of Parallelograms
  • Circles
  • Circle Theorems
  • Inscribed Shapes in a Circle
  • Lengths of tangents drawn from an external point to a circle are equal
  • Types of Polygons
  • Polygon Formula
  • Real life Application of Geometry

Geometry Practice Questions

This section provides practice questions on various geometry topics, including triangles, congruence, quadrilaterals, properties of parallelograms, and areas of sectors and segments of a circle.

  • Geometry Aptitude Question Answers
  • Practice Questions on Triangles
  • Practice Questions on Congruence of Triangles
  • Practice Question on Quadrilaterals
  • Practice Questions on Properties of Parallelogram
  • Areas of Sector and Segment of a Circle Practice Problems

Geometry for Programmers

This section focuses on geometry for programmers, covering calculations for diagonals, angles, triangle similarity, congruency, and Pythagorean triplets.

  • Program to calculate the length of the diagonal in a rectangle
  • Program to find the Interior and Exterior Angle of a Regular Polygon
  • Computational Geometry
  • Program to check the similarity of two triangles
  • Program to check the congruency of two triangles
  • 3 Sum – Pythagorean Triplet in an array
  • Find the Pythagorean Triplet with the given sum

Next Article
Lines in Geometry- Definition, Types and Examples

A

abhishek1
Improve
Article Tags :
  • Mathematics
  • School Learning
  • Geometry
  • Tutorials
  • Maths-Categories
  • Math Tutorials

Similar Reads

    Geometry
    Geometry is a branch of mathematics that studies the properties, measurements, and relationships of points, lines, angles, surfaces, and solids. From basic lines and angles to complex structures, it helps us understand the world around us.Geometry for Students and BeginnersThis section covers key br
    2 min read

    Lines and Angles

    Lines in Geometry- Definition, Types and Examples
    A line in geometry is a straight path that goes on forever in both directions. It has no thickness and is usually drawn between two points, but it keeps going without stopping. Lines are important for making shapes, measuring distances, and understanding angles. For example, the edge of a ruler can
    9 min read
    Difference between a Line and a Ray
    The word 'geometry' is the English equivalent of the Greek word 'geometron'. 'Geo' means Earth and 'Metron' means Measure. Even today geometric ideas are reflected in many forms of art, measurement, textile, designing, engineering, etc. All objects have different sizes. For example, the geometry of
    3 min read
    Angles | Definition, Types and Examples
    In geometry, an angle is a figure that is formed by two intersecting rays or line segments that share a common endpoint. The word “angle” is derived from the Latin word “angulus”, which means “corner”. The two lines joined together are called the arms of the angle and the measure of the opening betw
    13 min read
    Types of Angles
    Types of Angles: An angle is a geometric figure formed by two rays meeting at a common endpoint. It is measured in degrees or radians. It deals with the relationship of points, lines, angles, and shapes in space. Understanding different types of angles is crucial for solving theoretical problems in
    10 min read

    2D Geometry

    Points, Lines and Planes
    Points, Lines, and Planes are basic terms used in Geometry that have a specific meaning and are used to define the basis of geometry. We define a point as a location in 3-D or 2-D space that is represented using coordinates. We define a line as a geometrical figure that is extended in both direction
    14 min read

    Polygons

    Polygon Formula - Definition, Symbol, Examples
    Polygons are closed two-dimensional shapes made with three or more lines, where each line intersects at vertices. Polygons can have various numbers of sides, such as three (triangles), four (quadrilaterals), and more. In this article, we will learn about the polygon definition, the characteristics o
    7 min read
    Types of Polygons
    Types of Polygons classify all polygons based on various parameters. As we know, a polygon is a closed figure consisting only of straight lines on its edges. In other words, polygons are closed figures made up of more than 2 line segments on a 2-dimensional plane. The word Polygon is made up of two
    9 min read
    Exterior Angles of a Polygon
    Polygon is a closed, connected shape made of straight lines. It may be a flat or a plane figure spanned across two-dimensions. A polygon is an enclosed figure that can have more than 3 sides. The lines forming the polygon are known as the edges or sides and the points where they meet are known as ve
    6 min read

    Triangles

    Triangles in Geometry
    A triangle is a polygon with three sides (edges), three vertices (corners), and three angles. It is the simplest polygon in geometry, and the sum of its interior angles is always 180°. A triangle is formed by three line segments (edges) that intersect at three vertices, creating a two-dimensional re
    13 min read
    Types of Triangles
    A triangle is a polygon with three sides and three angles. It is one of the simplest and most fundamental shapes in geometry. A triangle has these key Properties:Sides: A triangle has three sides, which can have different lengths.Angles: A triangle has three interior angles, and the sum of these ang
    5 min read
    Angle Sum Property of a Triangle
    Angle Sum Property of a Triangle is the special property of a triangle that is used to find the value of an unknown angle in the triangle. It is the most widely used property of a triangle and according to this property, "Sum of All the Angles of a Triangle is equal to 180º." Angle Sum Property of a
    8 min read
    Area of a Triangle | Formula and Examples
    The area of the triangle is a basic geometric concept that calculates the measure of the space enclosed by the three sides of the triangle. The formulas to find the area of a triangle include the base-height formula, Heron's formula, and trigonometric methods.The area of triangle is generally calcul
    6 min read
    Theorem - Angle opposite to equal sides of an isosceles triangle are equal | Class 9 Maths
    In geometry, an isosceles triangle is a triangle that has two sides of equal length. Sometimes it is specified as having exactly two sides of equal length, and sometimes as having at least two sides of equal length, the latter version thus including the equilateral triangle as a special case. Exampl
    4 min read
    GRE Geometry | Triangles
    Triangle is one of the basic 2-D shapes in geometry. It consists of three angles, three side and three vertices, e.g., On the basis of measurement of sides and angles there different types of triangle listed below: 1. Equilateral triangle: All edges are equal, all angles are also equal to 60°, e.g.,
    3 min read
    Triangle Inequality Theorem, Proof & Applications
    Triangle Inequality Theorem is the relation between the sides and angles of triangles which helps us understand the properties and solutions related to triangles. Triangles are the most fundamental geometric shape as we can't make any closed shape with two or one side. Triangles consist of three sid
    8 min read
    Congruence of Triangles |SSS, SAS, ASA, and RHS Rules
    Congruence of triangles is a concept in geometry which is used to compare different shapes. It is the condition between two triangles in which all three corresponding sides and corresponding angles are equal. Two triangles are said to be congruent if and only if they can be overlapped with each othe
    9 min read
    Mid Point Theorem
    The Midpoint Theorem is a fundamental concept in geometry that simplifies solving problems involving triangles. It establishes a relationship between the midpoints of two sides of a triangle and the third side. This theorem is especially useful in coordinate geometry and in proving other mathematica
    6 min read
    X and Y Intercept Formula
    X and Y Intercept Formula as the name suggests, is the formula to calculate the intercept of a given straight line. An intercept is defined as the point at which the line or curve intersects the graph's axis. The intercept of a line is the point at which it intersects the x-axis or the y-axis. When
    9 min read
    Basic Proportionality Theorem (BPT) Class 10 | Proof and Examples
    Basic Proportionality Theorem: Thales theorem is one of the most fundamental theorems in geometry that relates the parts of the length of sides of triangles. The other name of the Thales theorem is the Basic Proportionality Theorem or BPT. BPT states that if a line is parallel to a side of a triangl
    8 min read
    Criteria for Similarity of Triangles
    Things are often referred similar when the physical structure or patterns they show have similar properties, Sometimes two objects may vary in size but because of their physical similarities, they are called similar objects. For example, a bigger Square will always be similar to a smaller square. In
    9 min read
    Pythagoras Theorem | Formula, Proof and Examples
    Pythagoras Theorem explains the relationship between the three sides of a right-angled triangle and helps us find the length of a missing side if the other two sides are known. It is also known as the Pythagorean theorem. It states that in a right-angled triangle, the square of the hypotenuse is equ
    9 min read

    Quadrilateral

    Types of Quadrilaterals and Their Properties
    A quadrilateral is a polygon with four sides, four vertices, and four angles. There are several types of quadrilaterals, each with its own properties and characteristics. All different types of quadrilaterals have very distinct shapes and properties which help us identify these quadrilaterals. Types
    12 min read
    Angle Sum Property of a Quadrilateral
    Angle Sum Property of a Quadrilateral: Quadrilaterals are encountered everywhere in life, every square rectangle, any shape with four sides is a quadrilateral. We know, three non-collinear points make a triangle. Similarly, four non-collinear points take up a shape that is called a quadrilateral. It
    9 min read
    Parallelogram | Properties, Formulas, Types, and Theorem
    A parallelogram is a two-dimensional geometrical shape whose opposite sides are equal in length and are parallel. The opposite angles of a parallelogram are equal in measure and the Sum of adjacent angles of a parallelogram is equal to 180 degrees.A parallelogram is a four-sided polygon (quadrilater
    10 min read
    Rhombus: Definition, Properties, Formula and Examples
    A rhombus is a type of quadrilateral with the following additional properties. All four sides are of equal length and opposite sides parallel. The opposite angles are equal, and the diagonals bisect each other at right angles. A rhombus is a special case of a parallelogram, and if all its angles are
    6 min read
    Square in Maths - Area, Perimeter, Examples & Applications
    A square is a type of quadrilateral where all four sides are of equal length and each interior angle measures 90°. It has two pairs of parallel sides, with opposite sides being parallel. The diagonals of a square are equal in length and bisect each other at right angles.Squares are used in various f
    5 min read
    Rectangle | Definition, Properties, Formulas
    A rectangle is a quadrilateral with four sides and following properties. All four angles are right angles (90°). The opposite sides of a rectangle are equal in length and parallel to each other.A rectangle is a two-dimensional flat shape. Illustration of a Rectangle Here, sides AB and CD are equal a
    7 min read
    Trapezium: Types | Formulas |Properties & Examples
    A Trapezium or Trapezoid is a quadrilateral (shape with 4 sides) with exactly one pair of opposite sides parallel to each other. The term "trapezium" comes from the Greek word "trapeze," meaning "table." It is a two-dimensional shape with four sides and four vertices.In the figure below, a and b are
    8 min read
    Kite - Quadrilaterals
    A Kite is a special type of quadrilateral that is easily recognizable by its unique shape, resembling the traditional toy flown on a string. In geometry, a kite has two pairs of adjacent sides that are of equal length. This distinctive feature sets it apart from other quadrilaterals like squares, re
    8 min read
    Area of Parallelogram | Definition, Formulas & Examples
    A parallelogram is a four-sided polygon (quadrilateral) where opposite sides are parallel and equal in length. In a parallelogram, the opposite angles are also equal, and the diagonals bisect each other (they cut each other into two equal parts).The area of a Parallelogram is the space or the region
    8 min read

    Euclid’s Geometry

    Euclidean Geometry
    Euclidean geometry is the study of 2-Dimensional geometrical shapes and figures. Euclidean geometry is based on different axioms and theorems. The word geometry is derived from the Greek words ‘geo’ meaning Earth and ‘metrein’ meaning ‘To measure’. Thus, geometry is the measure of the Earth or vario
    15 min read
    Equivalent Version of Euclid’s Fifth Postulate
    Geometry has originated from a variety of civilizations. Almost every major civilization has studied and used geometry in its prime. Egyptian and Indian civilizations were more focused on using geometry as a tool. Euclid came and changed the way people used to think in geometry. Instead of making it
    6 min read

    Circle

    Circles in Maths
    A circle is a two-dimensional shape where all points on the circumference are the same distance from the center.A circle consists of all points in a plane that are equidistant (at the same distance) from a fixed point called the centre. The distance from the centre to any point on the circle is call
    10 min read
    Circumference of Circle - Definition, Perimeter Formula, and Examples
    The circumference of a circle is the distance around its boundary, much like the perimeter of any other shape. It is a key concept in geometry, particularly when dealing with circles in real-world applications such as measuring the distance traveled by wheels or calculating the boundary of round obj
    7 min read
    Area of a Circle: Formula, Derivation, Examples
    The area of a Circle is the measure of the two-dimensional space enclosed within its boundaries. It is mostly calculated by the size of the circle's radius which is the distance from the center of the circle to any point on its edge. The area of a circle is proportional to the radius of the circle.
    10 min read
    Area of a Circular Sector
    A circular sector or circle sector is the portion of a disk enclosed by two radii and an arc, where the smaller area is known as the minor sector and the larger being the major sector. Let's look at this figure and try to figure out the sector: source: Wikipedia ( https://goo.gl/mWijn2 ) In this fig
    4 min read
    Segment of a Circle
    Segment of a Circle is one of the important parts of the circle other than the sector. As we know, the circle is a 2-D shape in which points are equidistant from the point and the line connecting the two points lying on the circumference of the circle is called the chord of the circle. The area form
    7 min read
    Circle Theorems
    Circle is a collection of points that are at a fixed distance from a particular point. The fixed point is called the centre of the circle and the fixed distance is called the radius of the circle. We come across many objects in real life which are round in shape. For example, wheels of vehicles, ban
    5 min read
    Tangent to a Circle
    Tangent in Circles are the line segments that touch the given curve only at one particular point. Tangent is a Greek word meaning "To Touch". For a circle, we can say that the line which touches the circle from the outside at one single point on the circumference is called the tangent of the circle.
    10 min read
    Theorem - The tangent at any point of a circle is perpendicular to the radius through the point of contact
    A tangent is a straight line drawn from an external point that touches a circle at exactly one point on the circumference of the circle. There can be an infinite number of tangents to a circle. These tangents follow certain properties that can be used as identities to perform mathematical computatio
    3 min read
    Number of Tangents from a Point on a Circle
    A circle is a collection of all the points in a plane that are at a constant distance from a particular point. This distance is called the radius of the circle and the fixed point is called the centre.  A straight line and a circle can co-exist in three ways, one can be a straight line with no inter
    11 min read
    Theorem - The lengths of tangents drawn from an external point to a circle are equal - Circles | Class 10 Maths
    Tangent is a straight line drawn from an external point that touches a circle at exactly one point on the circumference of the circle. There can be an infinite number of tangents of a circle. These tangents follow certain properties that can be used as identities to perform mathematical computations
    5 min read
    Equation of a Circle
    A circle is a geometric shape described as the set of all points in a plane that are equidistant from a fixed point called the center. The distance from the center to any point on the circle is called the radius. Some key components of the circle are:Center: The fixed point in the middle of the circ
    14 min read
    What is Cyclic Quadrilateral
    Cyclic Quadrilateral is a special type of quadrilateral in which all the vertices of the quadrilateral lie on the circumference of a circle. In other words, if you draw a quadrilateral and then find a circle that passes through all four vertices of that quadrilateral, then that quadrilateral is call
    9 min read
    The sum of opposite angles of a cyclic quadrilateral is 180° | Class 9 Maths Theorem
    In Euclidean geometry, a cyclic quadrilateral or inscribed quadrilateral is a quadrilateral whose vertices all lie on a single circle. This circle is called the circumcircle or circumscribed circle, and the vertices are said to be concyclic. The center of the circle and its radius are called the cir
    6 min read

    3D Geometry

    Visualizing Solid Shapes
    Visualizing Solid Shapes: Any plane or any shape has two measurements length and width, which is why it is called a two-dimensional(2D) object. Circles, squares, triangles, rectangles, trapeziums, etc. are 2-D shapes. If an object has length, width, and breadth then it is a three-dimensional object(
    8 min read
    Polyhedron | Meaning, Shapes, Formula, and Examples
    A polyhedron is a 3D solid made up of flat polygonal faces, with edges meeting at vertices. Each face is a polygon, and the edges connect the faces at their vertices. Examples include cubes, prisms, and pyramids. Shapes like cones and spheres are not polyhedrons because they lack polygonal faces.Pol
    6 min read
    Difference between 2D and 3D Shapes
    2D shapes are flat like pictures on paper, with just length and breadth but not depth. On the other hand, 3D shapes are like real objects you can touch, with length, breadth, and depth. They take up space, like a toy that you can hold. Examples of 2D shapes include squares and circles. Cubes, sphere
    3 min read

    Lines

    Equation of a Straight Line | Forms, Examples and Practice Questions
    The equation of a line describes the relationship between the x-coordinates and y-coordinates of all points that lie on the line. It provides a way to mathematically represent that straight path.In general, the equation of a straight line can be written in several forms, depending on the information
    10 min read
    Slope of a Line
    Slope of a Line is the measure of the steepness of a line, a surface, or a curve, whichever is the point of consideration. The slope of a Line is a fundamental concept in the stream of calculus or coordinate geometry, or we can say the slope of a line is fundamental to the complete mathematics subje
    12 min read
    Angle between a Pair of Lines
    Given two integers M1 and M2 representing the slope of two lines intersecting at a point, the task is to find the angle between these two lines. Examples: Input: M1 = 1.75, M2 = 0.27Output: 45.1455 degrees Input: M1 = 0.5, M2 = 1.75Output: 33.6901 degrees Approach: If ? is the angle between the two
    4 min read
    Slope Intercept Form
    The slope-intercept formula is one of the formulas used to find the equation of a line. The slope-intercept formula of a line with slope m and y-intercept b is, y = mx + b. Here (x, y) is any point on the line. It represents a straight line that cuts both axes. Slope intercept form of the equation i
    9 min read
    Point Slope Form Formula of a Line
    In geometry, there are several forms to represent the equation of a straight line on the two-dimensional coordinate plane. There can be infinite lines with a given slope, but when we specify that the line passes through a given point then we get a unique straight line. Different forms of equations o
    6 min read
    Writing Slope-Intercept Equations
    Straight-line equations, also known as "linear" equations, have simple variable expressions with no exponents and graph as straight lines. A straight-line equation is one that has only two variables: x and y, rather than variables like y2 or √x. Because it contains information about these two proper
    10 min read
    Slope of perpendicular to line
    You are given the slope of one line (m1) and you have to find the slope of another line which is perpendicular to the given line. Examples: Input : 5 Output : Slope of perpendicular line is : -0.20 Input : 4 Output : Slope of perpendicular line is : -0.25 Suppose we are given two perpendicular line
    3 min read
    What is the Point of Intersection of Two Lines Formula?
    If we consider two lines a1x + b1y + c1 = 0 and a2x + b2y + c2 = 0, the point of intersection of these two lines is given by the formula:(x, y) = \left( \frac{b_1 c_2 \ - \ b_2 c_1}{a_1 b_2 \ - \ a_2 b_1}, \frac{c_1 a_2 \ - \ c_2 a_1}{a_1 b_2 \ - \ a_2 b_1} \right),The given illustration shows the i
    5 min read
    Slope of the line parallel to the line with the given slope
    Given an integer m which is the slope of a line, the task is to find the slope of the line which is parallel to the given line. Examples: Input: m = 2 Output: 2 Input: m = -3 Output: -3 Approach: Let P and Q be two parallel lines with equations y = m1x + b1, and y = m2x + b2 respectively. Here m1 an
    3 min read
    Minimum distance from a point to the line segment using Vectors
    Given the coordinates of two endpoints A(x1, y1), B(x2, y2) of the line segment and coordinates of a point E(x, y); the task is to find the minimum distance from the point to line segment formed with the given coordinates.Note that both the ends of a line can go to infinity i.e. a line has no ending
    10 min read
    Distance between two parallel lines
    Given are two parallel straight lines with slope m, and different y-intercepts b1 & b2.The task is to find the distance between these two parallel lines.Examples: Input: m = 2, b1 = 4, b2 = 3 Output: 0.333333 Input: m = -4, b1 = 11, b2 = 23 Output: 0.8 Approach: Let PQ and RS be the parallel lin
    4 min read
    Equation of a straight line passing through a point and making a given angle with a given line
    Given four integers a, b, c representing coefficients of a straight line with equation (ax + by + c = 0), the task is to find the equations of the two straight lines passing through a given point (x1, y1) and making an angle ? with the given straight line. Examples: Input: a = 2, b = 3, c = -7, x1 =
    15+ min read
geeksforgeeks-footer-logo
Corporate & Communications Address:
A-143, 7th Floor, Sovereign Corporate Tower, Sector- 136, Noida, Uttar Pradesh (201305)
Registered Address:
K 061, Tower K, Gulshan Vivante Apartment, Sector 137, Noida, Gautam Buddh Nagar, Uttar Pradesh, 201305
GFG App on Play Store GFG App on App Store
Advertise with us
  • Company
  • About Us
  • Legal
  • Privacy Policy
  • In Media
  • Contact Us
  • Advertise with us
  • GFG Corporate Solution
  • Placement Training Program
  • Languages
  • Python
  • Java
  • C++
  • PHP
  • GoLang
  • SQL
  • R Language
  • Android Tutorial
  • Tutorials Archive
  • DSA
  • Data Structures
  • Algorithms
  • DSA for Beginners
  • Basic DSA Problems
  • DSA Roadmap
  • Top 100 DSA Interview Problems
  • DSA Roadmap by Sandeep Jain
  • All Cheat Sheets
  • Data Science & ML
  • Data Science With Python
  • Data Science For Beginner
  • Machine Learning
  • ML Maths
  • Data Visualisation
  • Pandas
  • NumPy
  • NLP
  • Deep Learning
  • Web Technologies
  • HTML
  • CSS
  • JavaScript
  • TypeScript
  • ReactJS
  • NextJS
  • Bootstrap
  • Web Design
  • Python Tutorial
  • Python Programming Examples
  • Python Projects
  • Python Tkinter
  • Python Web Scraping
  • OpenCV Tutorial
  • Python Interview Question
  • Django
  • Computer Science
  • Operating Systems
  • Computer Network
  • Database Management System
  • Software Engineering
  • Digital Logic Design
  • Engineering Maths
  • Software Development
  • Software Testing
  • DevOps
  • Git
  • Linux
  • AWS
  • Docker
  • Kubernetes
  • Azure
  • GCP
  • DevOps Roadmap
  • System Design
  • High Level Design
  • Low Level Design
  • UML Diagrams
  • Interview Guide
  • Design Patterns
  • OOAD
  • System Design Bootcamp
  • Interview Questions
  • Inteview Preparation
  • Competitive Programming
  • Top DS or Algo for CP
  • Company-Wise Recruitment Process
  • Company-Wise Preparation
  • Aptitude Preparation
  • Puzzles
  • School Subjects
  • Mathematics
  • Physics
  • Chemistry
  • Biology
  • Social Science
  • English Grammar
  • Commerce
  • World GK
  • GeeksforGeeks Videos
  • DSA
  • Python
  • Java
  • C++
  • Web Development
  • Data Science
  • CS Subjects
@GeeksforGeeks, Sanchhaya Education Private Limited, All rights reserved
We use cookies to ensure you have the best browsing experience on our website. By using our site, you acknowledge that you have read and understood our Cookie Policy & Privacy Policy
Lightbox
Improvement
Suggest Changes
Help us improve. Share your suggestions to enhance the article. Contribute your expertise and make a difference in the GeeksforGeeks portal.
geeksforgeeks-suggest-icon
Create Improvement
Enhance the article with your expertise. Contribute to the GeeksforGeeks community and help create better learning resources for all.
geeksforgeeks-improvement-icon
Suggest Changes
min 4 words, max Words Limit:1000

Thank You!

Your suggestions are valuable to us.

What kind of Experience do you want to share?

Interview Experiences
Admission Experiences
Career Journeys
Work Experiences
Campus Experiences
Competitive Exam Experiences