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Veb-qidiruvdagi o'xshash muammolar

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\frac{\left(2-2i\right)i}{-8i^{2}}
Surat va maxrajini xayolik birlik i bilan ko‘paytiring.
\frac{\left(2-2i\right)i}{8}
Ta’rifi bo‘yicha, i^{2} – bu -1. Maxrajini hisoblang.
\frac{2i-2i^{2}}{8}
2-2i ni i marotabaga ko'paytirish.
\frac{2i-2\left(-1\right)}{8}
Ta’rifi bo‘yicha, i^{2} – bu -1.
\frac{2+2i}{8}
2i-2\left(-1\right) ichidagi ko‘paytirishlarni bajaring. Shartlarni qayta saralash.
\frac{1}{4}+\frac{1}{4}i
\frac{1}{4}+\frac{1}{4}i ni olish uchun 2+2i ni 8 ga bo‘ling.
Re(\frac{\left(2-2i\right)i}{-8i^{2}})
\frac{2-2i}{-8i}ning surat va maxrajini xayolik birlik i bilan ko‘paytiring.
Re(\frac{\left(2-2i\right)i}{8})
Ta’rifi bo‘yicha, i^{2} – bu -1. Maxrajini hisoblang.
Re(\frac{2i-2i^{2}}{8})
2-2i ni i marotabaga ko'paytirish.
Re(\frac{2i-2\left(-1\right)}{8})
Ta’rifi bo‘yicha, i^{2} – bu -1.
Re(\frac{2+2i}{8})
2i-2\left(-1\right) ichidagi ko‘paytirishlarni bajaring. Shartlarni qayta saralash.
Re(\frac{1}{4}+\frac{1}{4}i)
\frac{1}{4}+\frac{1}{4}i ni olish uchun 2+2i ni 8 ga bo‘ling.
\frac{1}{4}
\frac{1}{4}+\frac{1}{4}i ning real qismi – \frac{1}{4}.