(2+2i)^4/(1-根号3i)^5等于好多
问题描述：
(2+2i)^4/(1-根号3i)^5等于好多
答
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
答
(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