math class 10 chapter 1 ex 1.3 q 4 step by step | class 10 maths ex 1.3 q 4 | learn with sir imran

Class 10 Math New Book Chapter 1 Exercise 1.3 Q4 | Complex Numbers Double Bar Modulus | z = 4-3i Prove -- Timestamps / Chapters -- 0:00 - Introduction to Ex 1.3 Q4 (z = 4-3i) 1:11 - Modulus Formula 2:59 - Part 1: Finding |z| 4:43 - Part 2: Finding |-z| 6:45 - Part 3: Finding |z̄̄| (Z Double Bar Modulus) 9:20 - Part 4: Finding |-z̄| Asalam-o-Alaikum! Is video me hum Class 10 Mathematics ki New Book ka Chapter 1 (Complex Numbers), Exercise 1.3 ka Question Number 4 complete solve karenge. Is question me hamein ek Complex Number diya gaya hai: z = 4 - 3i (iota) Aur hamein prove karna hai ke in 4 different terms ka Modulus (Magnitude) bilkul equal aata hai: 1) Modulus of z ➔ |z| 2) Modulus of negative z ➔ |-z| 3) Modulus of z double bar ➔ |z̄̄| (Double Conjugate Modulus) 4) Modulus of negative z bar ➔ |-z̄| Hum step-by-step iota (i) ki values ko handle karna seekhenge aur dekhenge ke kis tarah double bar lagane se complex number dobara asli halat me aa jata hai, jis se charo parts ka final answer bilkul same (Answer = 5) nikalta hai. Naye syllabus 2026 ke mutabiq ye bohot important question hai. Video ko end tak lazmi dekhein! -- Subscriptions & Support -- 🔔 Class 10 Math ke naye syllabus ki mukammal tyaari ke liye channel ko SUBSCRIBE zaroori karein aur bell icon press karein. 👍 Video pasand aaye to LIKE aur doston ke sath SHARE zaroori karein! -- Relevant Queries Solved -- Class 10 math new book chapter 1 exercise 1.3 question 4 10th class math exercise 1.3 q4 new syllabus Complex number z = 4-3i double bar modulus proof How to find modulus of z double bar class 10 math Class 10 maths chapter 1 ex 1.3 new book solution Math class 10 exercise 1.3 q4 solution in urdu / hindi #Class10Maths #ComplexNumbers #Exercise1.3 #MathsNewBook #ZDoubleBar #ModulusProperties #10thMathsSyllabus #MathInUrdu #IotaProperties Learn how to solve Class 10 Math Exercise 1.3, Question 4 involving complex numbers and the modulus of Z. This tutorial focuses on the specific verification steps required for complex numbers, including calculating the modulus of Z and its conjugate. Students will learn the step-by-step process to verify the equality of Z modulus, negative Z modulus, and the conjugate of Z modulus as required by the textbook curriculum. By following this guide, you will understand the algebraic manipulation needed to solve these specific complex number problems correctly. We break down the mathematical properties of the modulus and conjugate to ensure you can replicate the solution for similar exam questions. Subscribe for weekly Class 10 Math breakdowns, and comment below if you need help with the next question in the exercise.