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$Find the complex conjugate bar(z_(1)) of {:[z_(1)=-7i+6.],[ bar(z_(1))=◻]:}$

Find the complex conjugate $\overline{z_{1}}$ of $\begin{array}{l} z_{1}=-7 i+6 \\ \overline{z_{1}}=\square \end{array}$

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Complex conjugates

Full solution

Q. Find the complex conjugate

\overline{z_{1}}

of

\begin{array}{l} z_{1}=-7 i+6 \\ \overline{z_{1}}=\square \end{array}

Identify Parts of $z_1$ : Identify the real and imaginary parts of the complex number $z_1$ . In $-7i + 6$ , $6$ is the real part and $-7$ is the coefficient of the imaginary part $i$ . Real part: $6$ Imaginary part: $-7$
Complex Conjugate of $z_1$ : Determine the complex conjugate of $z_1 = -7i + 6$ . The complex conjugate of a complex number is obtained by changing the sign of the imaginary part. Therefore, the complex conjugate of $-7i + 6$ is $7i + 6$ . Complex conjugate: $7i + 6$

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