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how can we prove that:--
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prove what??
\[z*z'=|z|^2\] where z= complex no.
Take z = x+ iy Then z' = x-iy Also we know that |z| = sqrt(x^2 + y^2) Substitute and solve
let \(z = a + ib \) then \(z' = a - ib \) multiply them ,,, you will get a^2 + b^2 ... which is |z|^2
You will get LHS = RHS
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k! but is there no short method?
k!k! i have understood it. thanx to both of u:)
hope i could give u both medals
yw :)
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