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Welcome back to FactorXMaths! This is the third video in the Complex Numbers for JEE Main 2026 series with Akshat Agarwal, IIT Kharagpur. Here we shift from pure algebra to visual thinking by representing complex numbers on the Argand plane, turning every number into a point or a vector in a 2D diagram. 🔹 In this video you will learn: What the Argand plane is and how a complex number corresponds to a unique point with a horizontal (real) coordinate and a vertical (imaginary) coordinate. How to plot complex numbers as points and as position vectors from the origin, and how basic operations like addition and subtraction look like vector moves on the plane. - How distance, midpoint, and simple geometry in the Argand plane help you quickly understand questions involving modulus and relationships between complex numbers. The geometric meaning of collinearity, symmetry and reflection for complex numbers, and how conjugate and simple transformations appear visually. A set of JEE-style examples where writing conditions in complex form and then drawing or imagining the corresponding picture makes the problem much easier. If you’ve ever felt complex numbers are “too abstract”, this video will make them visual, intuitive and geometric, preparing you perfectly for argument, locus and roots of unity. ✅ Like the video if the Argand plane made complex numbers clearer for you ✅ Comment whether you are a more visual learner or an algebra-first learner ✅ Subscribe and hit the bell so you don’t miss the next parts on argument, locus and roots of unity #ComplexNumbers #ArgandPlane #GraphicalRepresentation #JEEMain2026 #JEEMaths #IITJEE #Class11Maths #Class12Maths #FactorXMaths #IITKharagpur #ComplexGeometry #MathsVisualization #JEEMainPreparation #StudyWithMe #IndianStudents #EngineeringAspirant #JEEMotivation