Input a complex number and instantly calculate its conjugate in seconds.
The conjugate of a complex number is a transformation used frequently in complex number calculations. For a given complex number \( z = a + bi \), where \( a \) is the real part and \( b \) is the imaginary part, the conjugate is represented as: \( \bar{z} = a - bi \) In other words, the conjugate flips the sign of the imaginary part while keeping the real part unchanged.
Solution:
The conjugate is:
\( \overline{3 + 4i} = 3 - 4i \)
Solution:
The conjugate is:
\( \overline{1 - 3i} = 1 + 3i \)