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The International Phonetic Alphabet (IPA) is an alphabetic system of phonetic notation based primarily on the Latin alphabet. With phonetic transcriptions, dictionarie tell you about the pronunciation of words, because the spelling of an English word does not tell you how you should pronounce it. Below is the phonetic transcription of poynting:

/pojntɪŋ/

- poynting theorem poynting was the person, who derive this theorem. And it is a crucial
- and magnetic fields essentially we can find Poynting Vector the magnitude of the Poynting
- the Poynting stylings of dr. Maya Angelou remind us my life has been long
- piece. It is, in fact, the poynting vector and we are going to learn more about it in
- the later part of the course. But for now, this poynting vector can be thrown out, because
- h dot E to a poynting vector term and minus h dot curl of E.
- Last time we discussed how the poynting theorem and that the skin effect, that we had being
- in this lecture. And the first is I want to take the poynting theorem, that I have been
- poynting theorem to a phasor equation by that, I mean I would like to represent the electric
- going to try and work out, what is the poynting theorem? When you apply it to the phasor E
- because if j omega D is poynting this way, I should leave the real part unchanged, I
- complex conjugate of D, this is D star and j omega is poynting this way. Then this way
- done for poynting theorem given, that you done you got this curl the rest is easy.
- non phasor version of poynting theorem.
- on average. However, this can the real part of the phasor poynting theorem is, only talking
- phasor form of the poynting theorem tells us the great deal and therefore, it is quite
- as the trivial consequent of poynting theorem. I am going to say, I am looking at faradays
- So, my poynting theorem says 0 is equal to minus volume integral j dot E plus H dot del
- for magnetic field energy is correct poynting theorem essentially, includes all the earlier
- by finding out the Poynting Vector which will be mod E square by so I can get for here