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Find a and b if (a+bi)^2=12+16i. I don't know what to do
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well first try to expand that left hand side expression!
I got a^2+2abi-b^2=12+16i
Good now put some term together \(a^2-b^2+2abi=12+16i\) then \((a^2-b^2)+2abi=12+16i\) Now apply the rule of equality of two complex numbers \(a+bi=c+di\) then \(a=c ~~~and~~~ b=d\)
So a^2-b^2 = 12, 2ab=16
good those are you two equations solve for a and b
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