Perhatikan gambar 3.2.a dan 3.2.b berikut. Gambar 3.2.a menunjukkan lukisan sebuah sistem
paramagnetik atau sebuah kristal Mg dengan magnet elementer atau dipol magnetik (μ i) yang
arahnya acak tak keruan. Akibatnya apa ? Akibatnya kristal Mg tidak memiliki kemagnetan
atau magnetisasi (M). Dengan demikian dapat dituliskan:
![](data:image/png;base64,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)
Gambar 3.2.b melukiskan sebuah kristal Mg yang berada dalam medan magnet luar dengan induksi magnetik B. Akibatnya apa ? Akibatnya, magnet elementer atau dipol magnetik terorientasi searah dengan arah kuat medan magnet luar, sehingga μ ≠ 0 dan = ≠ 0
V
M µ .
Gambar 3.2.b melukiskan sebuah kristal Mg yang berada dalam medan magnet luar dengan induksi magnetik B. Akibatnya apa ? Akibatnya, magnet elementer atau dipol magnetik terorientasi searah dengan arah kuat medan magnet luar, sehingga μ ≠ 0 dan = ≠ 0
V
M µ .
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