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Real part Of Complex Numbers, Imaginary Part Of A Complex Number, Division Of Complex Numbers, complex numbers lectures, complex numbers 11th class, complex numbers IIT-JEE, complex numbers JEE, complex numbers IIT, complex numbers And Quadratic Equations, 11th Class mathematics, JEE Mathematics, IIT-JEE Mathematics, AIEEE Mathematics, PET Mathematics, CBSE Mathematics, 11th class mathematics lectures, Imaginary numbers, real numbers, non-real numbers, multiplicative inverse of complex numbers, square root of complex numbers, complex numbers formula, 11th grade mathematics, separation of real part and imaginary part of complex numbers, problems on complex numbers, Complex numbers ncert, Concept Of Iota, Modulus, Representation, Argument(Amplitude), Inverse, Conjugate Of Complex Numbers, De-Movire's theorem, cube root of unity
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Check out Fematika's channel: https://www.youtube.com/channel/UCIUPBxtBMQvssqSbx73t8SQ cube root of i, cbrt(i), i^(1/3), some complex analysis, blackpenredpen, math for fun,
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To Ask Unlimited Math Doubts From Class 6-12, JEE Mains and advanced, Download Doubtnut From - https://doubtnut.app.link/Y2v8kXcguO complex^complex=real? or Imaginary ? or New kind of numbers ? what is i^i ? What iota to power iota Represents ? i^i, e^(-pi/2), classic math problem, complex exponent, polar form of complex numbers,
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To ask any doubt in Math download Doubtnut: https://goo.gl/s0kUoe Question: 18. (i z)(1 +2i) (1 iz) (3-4) 1 +7i z 3 102 58 136 0.
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Views: 859271 MindYourDecisions
For this Christmas video the Mathologer sets out to explain Euler's identity e to the pi i = -1, the most beautiful identity in math to our clueless friend Homer Simpson. Very challenging to get this right since Homer knows close to no math! Here are a couple of other nice videos on Euler's identity that you may want to check out: https://youtu.be/Yi3bT-82O5s (one of our Math in the Simpsons videos) https://youtu.be/F_0yfvm0UoU (by 3Blue1Brown) And for those of you who enjoy some mathematical challenges here is your homework assignment on Euler's identity: 1. How much money does Homer have after Pi years if interest is compounded continuously? 2. How much money does Homer have after an imaginary Pi number of years? 3. As we've seen when you let m go to infinity the function (1+x/m)^m turns into the exponential function. In fact, it turns into the infinite series expansion of the exponential function that we used in our previous video. Can you explain why? 4. Can you explain the e to pi i paradox that we've captured in this video on Mathologer 2: https://youtu.be/Sx5_QGdFmq4. If you own Mathematica you can play with this Mathematica notebook that I put together for this video http://www.qedcat.com/misc/Mathologer_eipi.nb Thank you very much to Danil Dmitriev the official Mathologer translator for Russian for his subtitles. Merry Christmas! Burkard Polster
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This is a quick tutorial that will help you to find the square root of iota ( square root of i ). There will two values of square root (i), like the square root of any real number. * Iota is a greek letter which is widely used in mathematics to denote the imaginary part of a complex number. Let's say we have an equation: x^2 + 1 = 0 . In this case, the value of x will be the square root of -1, which is fundamentally not possible. The term "imaginary" is used because there is no real number having a negative square. There are two complex square roots of −1, namely i and −i, just as there are two complex square roots of every real number other than zero, which has one double square root. Unit Imaginary Number. The "unit" Imaginary Number (the equivalent of 1 for Real Numbers) is √(−1) (the square root of minus one). In mathematics we use i (for imaginary) but in electronics they use j (because "i" already means current, and the next letter after i is j). ================================== Music: https://www.youtube.com/watch?v=K8eRXvLL7Wo ================================== Social touch:- Twitter: https://twitter.com/Pefcoy ==================================
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polar way: https://youtu.be/Y7su8b8v0i0 Please subscribe for more calculus tutorials and share my videos to help my channel grow! 😃 T-shirt: https://teespring.com/derivatives-for-you Patreon: https://www.patreon.com/blackpenredpen twitter: twitter.com/blackpenredpen instagram: instagram.com/blackpenredpen sqrt(i), sqrt(i) as a complex number, www.blackpenredpen.com, math for fun,
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It might seem odd to need to find the square root of a complex number. However, the square root of a complex number is just as valid a mathematical calculation as find the square root of a real number. The process I show here is very simple and is one of several mathematically equivalent methods.
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CUBE ROOT
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How to use scientific calculator to calculate square root of complex numbers. Trick in Hindi.
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This video describes about the cube roots of unity. In mathematics, a root of unity, occasionally called a De Moivre number, is any complex number that equals 1 when raised to some integer power n. Roots of unity are used in many branches of mathematics, and are especially important in number theory, the theory of group characters, field theory, and the discrete Fourier transform.
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I created this video using my Logitech webcam software.
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Sound quality is bit low but i will try to overcome this problem as soon as possile Keep wathching And keep sharing Thank you
Views: 138 ayush prasad shaw
Imaginary numbers also known as Complex numbers are the numbers that cannot be represented on the real number line. The video is only an introduction to the number we'll be making more on the topic so stay tuned. The idea of imaginary numbers was first given by Gerolamo Cardano. He was a Italian mathematician. Iota is the square root of negative of one which cannot be represented on the real number line. If you want quality study material for physics for class 9th, 10th, 11th or 12th you can visit the following website http://www.vkphysics.wordpress.com And follow me on instagram. https://www.instagram.com/harshitrawat70/ And don't forget to like and subscribe and sharing is must. Song used : The long road home - Inukshuk (NCS release)
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Watch My Other Calculator Tutorials Below- http://goo.gl/uiTDQS Today I'll tell you about 20 cool features of Casio fx-82MS scientific calculator. Below is the complete list of 20 features of Casio fx-82MS and start timing of each feature in the video is given in parenthesis(). 1. Settings Up Your Casio fx-82MS Calculator- i) Meaning of SVPAM ii) Fix function iii) Sci function iv) Norm1 and Norm2 function v) Setting up display contrast of calculator vi) Setting up default angle unit of calculator 2. Fractional Calculations on Casio fx-82MS (3:26)- 22/15 + 3/5 = 2[1/15] = 31/15 3. Percentage Calculations on Casio fx-82MS (3:58)- What percent is 126 of 700 ? Increase 540 by 15% ? Discount 324 by 25% ? Increase in percentage if 40 increased to 46 ? 4. Sexagesimal(Hour-Minute-Second) Calculations on Casio fx-82MS (6:21)- 2hr 20min 30sec + 0hr 39min 30sec = ? 5. Multi Statement Calculations on Casio fx-82MS (6:50)- 10/3 + 8/3 : 9/3 = ? 6. Calculator Memories on Casio fx-82MS (7:47)- i) Replay Memory ii) Answer memory iii) Clearing the memories 7. Using Memory Variables(A,B,C,D,E,F,X,Y) on Casio fx-82MS (8:41)- 8. Random Number Generator on Casio fx-82MS (9:22)- 9. Sin,Cos,Tan Trigonometric Functions on Casio fx-82MS (9:52)- 10. Factorial(!) Calculations on Casio fx-82MS (10:47)- 11. Permutations on Casio fx-82MS (11:01)- 12. Combinations on Casio fx-82MS (11:23)- 13. Squaring and n-th root on Casio fx-82MS (11:43)- Squaring,Cube,Square root,Cube root,n-th power,n-th root. 14. Using Independent Memory(M) on Casio fx-82MS (12:35)- 15. Rectangular to Polar Coordinate Conversion on Casio fx-82MS (13:19)- 16. Polar To Rectangular Coordinate Conversion on Casio fx-82MS (14:00)- 17. Scientific Constants(Euler Number & Pi) on Casio fx-82MS (14:33)- 18. Logarithmic Calculations(log & ln) on Casio fx-82MS (15:03)- 19. Hyperbolic Functions(Sinh,Cosh,Tanh) on Casio fx-82MS (15:19)- 20. Conversions Between Degree,Radian & Gradient on Casio fx-82MS (15:37)- I've uploaded videos on Statistics,Numerical Methods, Business & Financial Mathematics,Operations Research,Computer Science,Electrical Engineering,Android Application Reviews,India Travel & Tourism,Street Foods,Life Hacks and many other topics. And a series of videos showing how to use your scientific calculators Casio fx-991ES & fx-82MS to do maths easily. Join me at my YouTube Channel- http://www.youtube.com/sujoyn70 Join me at my Blog- http://www.sujoyn70.blogspot.com
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Integral power of iota i. Problems Based On iota in Complex Numbers. Play List of Complex Numbers | Class-11 CBSE/JEE Mains & Advanced ( 51 FULL Chapter Videos ) https://www.youtube.com/playlist?list=PLI3BX4bvdDGqx1fvfbrBF8UEKW0Z0w07i MATHSkart.in is Online Tutorial Video For IIT-JEE Students who wants Complete Chapter wise syllabus of MATHS for MAINS and ADVANCED of IIT- JEE, FREE of Cost on YOU TUBE. BPS Chauhan is Senior MATHS Faculty who belongs to KOTA only having more than 21 years of Experience. He worked with RESONANCE, NARAYANA, CAREER POINT and ALLEN institute. KOTA style of Teaching now available on www.mathskart.in through YouTube and available complete chapter wise syllabus of MATHS for JEE aspirants students. MATHSkart is committed to provide VIDEOS for 9, 10, 11 and 12 CBSE/NTSE /Olympiad Level also. Main features of our Video Lectures to Provide HD Videos of Real Class Room feel with Important Examples solution. MATHSkart extends his hands to Provide FREE Lectures for those economically poor students who are unable to come KOTA but wants Coaching of KOTA FREE OF COST. http://www.mathskart.in https://web.facebook.com/?_rdc=1&_rdr https://www.linkedin.com/in/bhupendra-pal-singh-chauhan-3171604b/ https://twitter.com/BpsKota https://www.instagram.com/?hl=en https://www.quora.com/profile/Bhupendra-Pal-Singh-Chauhan #MATHSkart
In This Video iota (i) is proved equals to unity. But there is a Mathematical error to prove it. Please comment in which step there is error.
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I created this video with the YouTube Video Editor (http://www.youtube.com/editor) this vedio is cc type vedio
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Multiplicative Inverse of Iota - Iota is imaginary unit of every complex number. Iota is a greek symbol given by Mathematician Euler. Square of iota is equal to - 1. In this Complex Number Exercise we are finding the multiplicative inverse of the iota. To find the multiplicative of iota again we have two choice one by using formula which is generally fast and another method to find the multiplicative inverse of iota is manual, just by multiplying and dividing by the conjugate of the complex number after writing it into the multiplicative inverse form. I hope this video will give you proper guide to write the multiplicative inverse of complex number.
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This video shows you how to find all real and imaginary solutions or rational zeros / roots of a polynomial function / equation by factoring, using the quadratic equation or even using synthetic division.
This video will let you find the sqrt of any complex number which is not natively supported by Casio fx-991es/plus. In this video I have used a small algorithm to calculated the aforementioned, which is as follows: 1. Take the number in a+ib format whose sqrt you have to find. 2. Convert the number with a+ib format into rLθ. 3. We will now find the sqrt of r and Lθ separately. 4. For finding sqrt of r simply take its sqrt. 5. For finding the sqt of Lθ divide the angle by 2. (Remember that sqrt, cube root, quad root of angle are found by dividing them accordingly by 2, 3, 4 respectively.) 6. Now you have the result for sqrt in rLθ format. 7. Again convert it into a+ib form. Please do subscribe for more upcoming tutorials.
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Given an integer, how do you find the square root of the number without using any built-in function? If the number is not a perfect square then take precision = 0.0005. The number can be a positive or negative integer. Example: Square root of 1024 = 32 Square root of 2 = 1.41455078125 Square root of -256 = 16i (i = iota = √-1) Algorithm: The algorithm uses Binary Search. Initialize start = 0 and end = number. At every step, we find out the mid value from start and end and then check if it is the square root (in case the number is perfect square) or whether we are reaching the square root within give precision by comparing current mid value to previous mid value (in case the number is not a perfect square). 1. Initialize, start = 0, end = number, mid = (start+end)/2. 2. Set prevMid = 0, as the previous mid value. 3. Find diff = absolute difference between prevMid and mid. 4. While mid is not the square root of number (i.e. mid*mid != number) and difference diff is greater than 0.0005, repeat the following steps:   a. If mid*mid is greater than number, then the square root will be less than mid. So, set end = mid. b. Else, the square root will be greater than mid. So, set start = mid.   c. Set prevMid = mid d. Re-evaluate mid  = (start+end)/2.  e. Re-evaluate diff from prevMid and mid. If the given number is negative, then square root of the number will be square root of positive part of the number * i (iota). For example:√-256 = √256 * √-1 = 16i Code and Algorithm Visualization: http://www.ideserve.co.in/learn/square-root-of-a-number Website: http://www.ideserve.co.in Facebook: https://www.facebook.com/IDeserve.co.in
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This algebra 1 & 2 introduction video tutorial shows you how to add and subtract complex numbers, how to multiply and divide imaginary numbers in addition to graphing and solving equations with complex numbers. Examples include the following topics: Simplifying complex imaginary numbers: i^7, i^11, i^15, i^303 Adding and Subtracting Complex Numbers: (4+3i) + (2+5i) 8(2+5i)-3(4-7i) Multiplying Imaginary Numbers: (3+7i)(2-5i) Dividing Complex Numbers: (using the conjugate of the denominator / rationalizing) (3+2i)/(5-3i) 7/(5+i) Solving Equations Involving Complex Imaginary Numbers: 3x + 5i = 9 + 2oyi x^2 + 25 = 0 Graphing Complex Numbers: 3 + 2i and 2 - 4i
How to find square root of complex number | in hindi
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To ask Unlimited Maths doubts download Doubtnut from - https://goo.gl/9WZjCW If `omega` is an imaginary cube root of unity, then find the value of `(1+omega)(1+omega^2)(1+omega^3)(1+omega^4)(1+omega^5)........(1+omega^(3n))=`
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I hope you enjoyed this video. If so, make sure to like, comment, Share and Subscribe! To buy complete Course please Visit www.impetusgurukul.com or contact on 9425005319
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Real part Of Complex Numbers, Imaginary Part Of A Complex Number, Division Of Complex Numbers, complex numbers lectures, complex numbers 11th class, complex numbers IIT-JEE, complex numbers JEE, complex numbers IIT, complex numbers And Quadratic Equations, 11th Class mathematics, JEE Mathematics, IIT-JEE Mathematics, AIEEE Mathematics, PET Mathematics, CBSE Mathematics, 11th class mathematics lectures, Imaginary numbers, real numbers, non-real numbers, multiplicative inverse of complex numbers, square root of complex numbers, complex numbers formula, 11th grade mathematics, separation of real part and imaginary part of complex numbers, problems on complex numbers, Complex numbers ncert, Concept Of Iota, Modulus, Representation, Argument(Amplitude), Inverse, Conjugate Of Complex Numbers, De-Movire's theorem, cube root of unity
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Verma Sir
To ask any doubt in Math download Doubtnut: https://goo.gl/s0kUoe Question: Simplify and express the result in the form (a+ib): (i) (3+sqrt(-16))-(4-sqrt(-9)) (ii) (7-5i)(3+i)
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Solving Power of iota
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To ask Unlimited Maths doubts download Doubtnut from - https://goo.gl/9WZjCW If `omega` is the complex cube root of unity, then prove that `|[1,1,1],[1,-1-omega^2,omega^2],[1,omega^2,omega^4]|=+-3sqrt3i`
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Thanks to all of you who support me on Patreon. You da real mvps! \$1 per month helps!! :) https://www.patreon.com/patrickjmt !! Finding roots of complex numbers. Here I give the formula to find the n-th root of a complex number and use it to find the square roots of a number.
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In this video, we have studied how to solve a problem involving iota (denoted by i). The imaginary number i is defined solely by the property that its square is −1. Many mathematical operations that can be carried out with real numbers can also be carried out with i, such as exponentiation, roots, logarithms, and trigonometric functions. Subscribe to our Youtube channel to get more Math learning lessons every day. On Facebook : http://www.facebook.com/GuruBix Watch more videos on : http://www.gurubix.com
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Basic concepts of Complex cube roots of unity and their properties
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Watch my full course on Continuity & Differentiability: https://unacademy.com/lesson/definition-of-continuity-with-example-in-hindi/IPBETG2O Watch my full course on Indefinate Integrals: https://unacademy.com/lesson/definition-of-indefinite-and-definite-integral-in-hindi/F12QVMQH Watch my full course on Application of Derivatives: https://unacademy.com/lesson/concept-of-rate-of-change-in-quantities-in-hindi/63W4GW66 Complex number mcq https://unacademy.com/lesson/question-based-on-cube-root-of-unity/8MZBVU1J Facebook page .. https://www.facebook.com/Math.MentorJi/ NDA CDS MATH TRICKS EAMCET BITSAT EXAM TRICKS UGC NET CSIR NET MCQ TRICKS JEE MAIN , JEE ADVANCED , IIT JEE MATH QUESTION BSC MATH MSC , MSC ENTRANCE EXAM TRICKS AIRFORCE EXAM TIPS nptel math engineering mathematics 1 MATHS IN HINDI LT GRADE, LECTURER MATH PAPER EXAM , dsssb AIEEE MATH TRICKS SYLLABUS GATE EXAM ..BSC MATH +11 Math topics and +2 math topics cbse 11 class math cbse class 12 math with concept Matrix determinanat https://youtu.be/s_FW4yaof18 Sequence and series MCQ-2 https://youtu.be/m2ZZz6ra-S8 Sequence and series MCQ-2 https://youtu.be/V1OeoikwvUM Important MCQ on Group :https://youtu.be/PeomgFmiUgc matrix determiant best trick:https://youtu.be/jaYssV1Mpg0 MCQ on Group :https://youtu.be/PeomgFmiUgc trigonometrty part 4 https://youtu.be/bMSXa6VNP4M MCQ ON GROUP ALGEBRA SHORTCUt : https://youtu.be/dfzo1JbpnLM integral sin^mx cos^nx dx https://youtu.be/FjMk5smIglM Integration basic concept:https://youtu.be/Ys97dPdM9qE Best trigonometery shortcuts https://youtu.be/bMSXa6VNP4M sequence and series shortcuts https://youtu.be/V1OeoikwvUM Math Institute https://youtu.be/m1PzzVSoFQs
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Modulus Of Complex Number. Absolute Value Of Complex Number. Properties of Modulus of Complex Numbers With Proof. Geometrical Interpretation of Modulus of Complex Numbers. Play List of Complex Numbers | Class-11 CBSE/JEE Mains & Advanced ( 51 FULL Chapter Videos ) https://www.youtube.com/playlist?list=PLI3BX4bvdDGqx1fvfbrBF8UEKW0Z0w07i MATHSkart.in is Online Tutorial Video For IIT-JEE Students who wants Complete Chapter wise syllabus of MATHS for MAINS and ADVANCED of IIT- JEE, FREE of Cost on YOU TUBE. BPS Chauhan is Senior MATHS Faculty who belongs to KOTA only having more than 21 years of Experience. He worked with RESONANCE, NARAYANA, CAREER POINT and ALLEN institute. KOTA style of Teaching now available on www.mathskart.in through YouTube and available complete chapter wise syllabus of MATHS for JEE aspirants students. MATHSkart is committed to provide VIDEOS for 9, 10, 11 and 12 CBSE/NTSE /Olympiad Level also. Main features of our Video Lectures to Provide HD Videos of Real Class Room feel with Important Examples solution. MATHSkart extends his hands to Provide FREE Lectures for those economically poor students who are unable to come KOTA but wants Coaching of KOTA FREE OF COST. http://www.mathskart.in https://web.facebook.com/?_rdc=1&_rdr https://www.linkedin.com/in/bhupendra-pal-singh-chauhan-3171604b/ https://twitter.com/BpsKota https://www.instagram.com/?hl=en https://www.quora.com/profile/Bhupendra-Pal-Singh-Chauhan #MATHSkart
Please watch: "IELTS URDU- How to get a high score-(PART 3- Listening)" ➨ https://www.youtube.com/watch?v=fvP8T2ICtl0 SUBSCRIBE FOR MORE VIDEOS : http://www.youtube.com/user/ikramshahzad786?sub_confirmation=1 -~-~~-~~~-~~-~- Complex Numbers Cube Roots of Unity Third Property: The Product of all three cube roots of unity is Unity. i.e, 1.ω.ω^2=ω^3=1 Proof: We know that cube root of unity are Where ω=(-1+√3 i)/2 and ω^2=(-1-√3 i)/2 Product of all the three cube roots: 1.ω.ω^2=1 Equation no.1 Put values of ω and ω^2in above equation, 1.ω.ω^2= 1.(-1+√3 i)/2.(-1-√3 i)/2 Using Formula of a^2-b^2=(a+b)(a-b) where a=-1 and b=√3 i) =((-1)^2-(√3 i)^2)/4=(1-(-3))/4 as i^2=-1 =(1+3)/4=4/4=1 Hence Product of cube roots of unity = 1.ω.ω^2=ω^3=1
Video Lecture on Example 3 of Integral Power of iota(i) from Complex Numbers chapter of IIT JEE Mathematics Video Tutorials, Video Lectures for all aspiring Students to Study IIT JEE Mathematics. Watch Previous Videos of Chapter Complex Numbers:- 1) Integral Power of iota(i) - Example 1 - Complex Numbers - IIT JEE Mathematics Video Lectures - https://youtu.be/PRXioLJMM3c 2) Integral Power of iota(i) - Example 2 - Complex Numbers - IIT JEE Mathematics Video Lectures - https://youtu.be/FM-68aQkndc Watch Next Videos of Chapter Complex Numbers:- 1) Integral Power of iota(i) - Example 4 - Complex Numbers - IIT JEE Mathematics Video Lectures - https://youtu.be/KlTWXtYdSk4 2) Equality of Complex Numbers - Complex Numbers - IIT JEE Mathematics Video Lectures - https://www.youtube.com/watch?v=imIdpwDxzhA Access the Complete Playlist of IIT JEE Mathematics:- http://gg.gg/IIT-JEE-Mathematics Access the Complete Playlist of Complex Numbers:- http://gg.gg/Complex-Numbers-IIT-JEE-Mathematics Subscribe to Ekeeda Channel to access more videos:- http://gg.gg/Subscribe-Now #ComplexNumbers #IITJEEMathematics #IITJEEMaths #IITJEEMathematicsVideoLectures #IITJEEMathematicsVideoTutorials #EkeedaOnlineLectures #EkeedaVideoLectures #EkeedaVideoTutorial Thanks For Watching. You can follow and Like us on following social media. Website - http://ekeeda.com Parent Channel - https://www.youtube.com/c/ekeeda Facebook - https://www.facebook.com/ekeeda Twitter - https://twitter.com/Ekeeda_Video LinkedIn- https://www.linkedin.com/company-beta/13222723/ Instgram - https://www.instagram.com/ekeeda_/ Pinterest - https://in.pinterest.com/ekeedavideo You can reach us at [email protected] Happy Learning : )
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we learnt about iota which is a complex number equal to i= √(−1) Now, can we find power of iota (in) when n is any whole number. Lets simply calculate some of them and then I will define some general rule. its an imaginary number equal to square root of -1. It is used in comlex numbers which have both real part and an imaginary part. The representaion of a complex number Z is given as Z=a+ib, where a is real part and b is the imaginary part. and i represents iota. Its use in mathematics is to obtaining solutions of equations which seem to have no real solution. To bypass this limit of not being able t osolve equation with no real solutions , the concept of imaginary or complex numbers evolved. However, its significance in real world is that it helps you to reduce the number of solutions of a equation of Nth degree to N-k if it has k imaginary roots.
Views: 951 intrepid Geeks
Real part Of Complex Numbers, Imaginary Part Of A Complex Number, Division Of Complex Numbers, complex numbers lectures, complex numbers 11th class, complex numbers IIT-JEE, complex numbers JEE, complex numbers IIT, complex numbers And Quadratic Equations, 11th Class mathematics, JEE Mathematics, IIT-JEE Mathematics, AIEEE Mathematics, PET Mathematics, CBSE Mathematics, 11th class mathematics lectures, Imaginary numbers, real numbers, non-real numbers, multiplicative inverse of complex numbers, square root of complex numbers, complex numbers formula, 11th grade mathematics, separation of real part and imaginary part of complex numbers, problems on complex numbers, Complex numbers ncert, Concept Of Iota, Modulus, Representation, Argument(Amplitude), Inverse, Conjugate Of Complex Numbers, De-Movire's theorem, cube root of unity
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