solve the following in a+ib form
(-2-1/3i)^3
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using the identity (a+b)3=a3+b3+3ab(a+b)
(−2)3+(−13i)2+3(−2)(−13i)(−2−13i)
=−8−127i3+2i(−2−13i)
=−8+127i−4i−23i2
=−8+127i−4⋅2727i−23(−1)
=−8+23+129i−10827i
=−223−107i27
a=−223&b=−10727
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Answer:
= 22/3-107i/27( after simplifying both real and imaginary parts...
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