List-$I$ ની વસ્તુઓને List-$II$ સાથે જોડો:
List-$I$ (સંકર સંખ્યા)List-$II$ (ધ્રુવીય સ્વરૂપ)
$(i) \sqrt{3}-i$$(a) 2 \operatorname{cis} \frac{\pi}{6}$
$(ii) \sqrt{3}+i$$(b) 2 \operatorname{cis} \frac{5 \pi}{6}$
$(iii) -\sqrt{3}+i$$(c) 2 \operatorname{cis}\left(-\frac{5 \pi}{6}\right)$
$(iv) -\sqrt{3}-i$$(d) 2 \operatorname{cis}\left(-\frac{\pi}{6}\right)$

સાચી જોડ કઈ છે?

  • A
    $(i)-d, (ii)-b, (iii)-a, (iv)-e$
  • B
    $(i)-d, (ii)-a, (iii)-b, (iv)-c$
  • C
    $(i)-b, (ii)-d, (iii)-a, (iv)-c$
  • D
    $(i)-d, (ii)-a, (iii)-b, (iv)-c$

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Similar Questions

જો $(z-1-2i)$ નો કંપવિસ્તાર (amplitude) $\frac{\pi}{3}$ હોય,તો $z$ નો બિંદુપથ શું છે?

જો $\arg(z) < 0$ હોય,તો $\arg(-z) - \arg(z)$ ની કિંમત કેટલી થાય?

Difficult
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જો $z = \frac{1 - i\sqrt{3}}{1 + i\sqrt{3}}$ હોય,તો $arg(z) = $ ............. $^\circ$

સંકર સંખ્યા $\sin \frac{6\pi}{5} + i(1 + \cos \frac{6\pi}{5})$ નો કોણાંક (argument) શોધો.

$\operatorname{Arg}\left[\frac{(1+i \sqrt{3})(-\sqrt{3}-i)}{(1-i)(-i)}\right]=$

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