Question
What is the value of $(6 + 3i) + (2 + 5i)$?
The correct answer is
$8 + 8i$
To find the value of the expression \((6 + 3i) + (2 + 5i)\), we need to add the real parts and the imaginary parts separately.
- \(6 + 2 = 8\) (Adding the real parts)
- \(3i + 5i = 8i\) (Adding the imaginary parts)
Thus, the sum of the complex numbers is:
\((6 + 3i) + (2 + 5i) = 8 + 8i\)
Therefore, the correct answer is \(8 + 8i\).
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Important Questions from Complex Numbers
Which one of the following is a square root of \(-\sqrt{-1} \)?
What are the roots of equation-I ?
Which one of the following is a root of equation-II?
What is the number of common roots of equation-I and equation-II?
If \(z=\frac{1+i √{3}}{1-i √{3}}\) where i = √-1 then what is the argument of z ?
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