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Multiple choice

In the quadratic equation $x^2+(p+iq)x+3i=0$, $p$ and $q$ are real. If the sum of the square of the squares of the roots is $8$ then find the values of $p$ & $ \ q$

  1. $p=3,q=-1$
  2. $p=-3,q=-1$
  3. $p=3,q=1$ or $p=-3,q=-1$
  4. $p=-3,q=1$
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C Correct answer

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