Complex Numbers Class 11 Maths (L1) | JEE Maths | JEE 2024/2025 | JEE Advanced @VedantuTeluguJEE

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Welcome to your first step in mastering Complex Numbers for JEE 2024/2025 and gearing up for JEE Advanced. In this comprehensive Class 11 Maths lesson, we'll delve into the fundamentals and build a strong foundation for what's to come.

🔥 Key Topics Covered:

🚀Introduction to Complex Numbers
🚀Real and Imaginary Parts
🚀Algebra of Complex Numbers
🚀Polar Form and De Moivre's Theorem
🚀Complex Conjugate and Modulus
🚀Argand Plane and Polar Representation

Our mission is to simplify complex concepts and make your JEE journey smoother. Don't miss this opportunity to get ahead in your preparation.

Stay ahead in your JEE 2024/2025 and JEE Advanced preparations with our expert guidance. Ensure you hit the like button, subscribe, and ring the notification bell so you stay updated on all our lessons.

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Sir naku ex:If z=3+5i, then z^3+z+198= doubt sir please solve sir😢😢😢😢😢😢😢

Mifi
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Super explanation sir and understanding easily

friendvlogs
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Sir one shot pettandi sir time chala takkuva ga undhi, maku chala help avthadhi

srinudurgamsrinivas
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Thank you sir for your extraordinary explanation 🙆‍♂️🙆‍♂️🙆‍♂️🙆‍♂️

PreethamPreetham-npmb
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17:42 sir 2024 can be divided by 4 the remainder will be zero how is it 4?

Honeyyms
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Sir meeru I to the power of two ni one by I square ni same a to the power of minus n is equal to one by a to the power of n formula same use chesinatle kadha sir 😊

HarithaDande
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Sir imp formulas cheppandi sir pls anni subjects sir

friendvlogs
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Sir live completed avvaka download option vachhelaa cheyandi Please 😢

A.SattiBabu.
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Sir square root of a complex number delete kadha ah class skip cheyachu kadha

ngcbruy
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Sir please complex numbers one video chayyara

gmanideep
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sir morning class tisukondi we will definetly listen

LearnInAdvance.
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Sunday and Saturday morning teskondi sir please

Kedar_
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Sir jee advance prepare ayithe jee and emcet kooda baga rayagalama

xsitfll
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sir tank u sir me valle naaku maths meeda bayam poyindi

cjdsbhsxnakj
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$z$ and $w$ are two non zero complex no.s such that $|z|=|w|$ and $\operatorname{Arg} z+\operatorname{Arg} w=\pi$ then $z$ please explain sir

bsreeram-ei