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(1+i)^2 =...

`(1+i)^2` =

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|1/((2+i)^2)-1/((2-i)^2)|=

|(1)/((2+i)^(2))-(1)/((2-i)^(2))| =

Verify that bar((2+3i)(1-2i)) = bar((2+3i)) bar( (1-2i))

Simplify : (1+2i)/(1-2i)-(1-2i)/(1+2i)

Simplify : (1+2i)/(1-2i)-(1-2i)/(1+2i)

a+ib: (1)/((2+i)^(2))-(1)/((2-i)^(2))

|(1)/((2+i)^(2))-(1)/((2-i)^(2))|

The value of |1/(2+i) - 1/(2 -i)| is