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|z-4|=re(z) maximim +arg of complex satisfying this??
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oh, maximum positive argument of z satisfying |z-4|=re(z)? i am sorry. messed up a little
mod((x+iy)-4)=x mod((x-4)+iy))=x sqrt((x-4)^2+y^2)=x
i get 16-8x+y^2.. how do i proceed?
=0 *
@nitz ??
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sorry that i was thinking could be a way to solve problem but i was wrong....................now i have found a way to solve it .................but dont know how to draw figure here??????????
you can draw it by clicking draw.. right below the box yu type in..
@nitz can you help me please?
options are 30 60,45,90..
|dw:1356176367696:dw|
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