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1)z not =0; Prove that modof(z-1)<=modof(modof(z)-1)+ modof(z)arg(z).. 2)x,y are non zero complex numbers... Prove that modof(x+y)>=1/2(modof(x)+ modof(y)) * modof(x/mod(x)+ y/mod(y)) I m really srry but there was no mod sign...
1)z not =0; Prove that modof(z-1)<=modof(modof(z)-1)+ modof(z)arg(z)..
2)x,y are non zero complex numbers...
Prove that modof(x+y)>=1/2(modof(x)+ modof(y)) * modof(x/mod(x)+ y/mod(y))
I m really srry but there was no mod sign...
i meant i couldnt use the actual mod operator bcoz it is not available for typing means...
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