(2+2i)^4/(1-根号3i)^5等于好多
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(2+2i)^4/(1-根号3i)^5等于好多
(2+2i)^4/(1-根号3i)^5等于好多
(2+2i)^4/(1-根号3i)^5等于好多
(2+2i)^4/(1-√3i)^5
=[(2^4)(1+i)^4]/[(-2)(-1/2+√3/2i)]^5
=[(2^4)(2i)^2]/[(-2^5)(-1/2+√3/2i)^2]
=-64/[(-32)(-1/2-√3/2i)]
=2/(-1/2-√3/2i)
=-4/(1+√3i)
=-4(1-√3i)/4
=-1+√3i
分子是-16,分母是16+16倍的跟好3i,化简之后就是分子是跟号3i-1分母是4
计算((根号2+根号2 i)^3(4+5i))/((5-4i)(1-i))
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I根号2-1I+Iπ-3I-I3.14-πI-根号2
(2+2i)^4 / (1-根3*i)^5分母是( 1-根号3 * i)^5..
计算:(2+2i)^2/(1-根号3i)^5
(1-根号3i)/(根号3+i)^2 求详解!
(1+根号3i)^2/根号3-i=
根号3+i/(1-根号3i)*2
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复数z=(根号3+i)^4(2-2i)^4/(1-根号3i)^8的模|z|=
(2+2i)^4/(1-根号3i)^5等于好多
(2+2i)^4/(1-根号3i)^5复数的计算