If z1 z2 z3 are any three distinct complex numbers such that |z1|=1 |z2|=2 |z3|=4, arg(z2)=arg (z1)-π and arg(z3)=arg(z1)+π/2 then z2×z3 is equal to
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216 + 5√3125 (fifth root of 3125) + ∛ 343 - √121
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f z1 z2 z3 are any three distinct complex numbers such that |z1|=1 |z2|=2 |z3|=4, arg(z2)=arg (z1)-π and arg(z3)=arg(z1)+π/2 then z2×z3 is equal the Divider
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