Find the complex conjugate bar(z_(1)) of z_(1)=-2+8i. bar(z_(1))=◻

Identify Real and Imaginary Parts: Identify the real and imaginary parts of the complex number z_(1) = -2 + 8i. Real part: -2 Imaginary part: 8Find Complex Conjugate: Determine the complex conjugate of z_(1) = -2 + 8i. The complex conjugate of a complex number a + bi is a - bi. Therefore, the complex conjugate of -2 + 8i is -2 - 8i.

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Find the complex conjugate
bar(z_(1)) of
z_(1)=-2+8i.

bar(z_(1))=◻

Find the complex conjugate $\overline{z_{1}}$ of $z_{1}=-2+8 i$ . $\newline$ $\overline{z_{1}}=\square$

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Q. Find the complex conjugate

\overline{z_{1}}

z_{1}=-2+8 i

\newline

\overline{z_{1}}=\square

Identify Real and Imaginary Parts: Identify the real and imaginary parts of the complex number $z_{1} = -2 + 8i$ . $\newline$ Real part: $-2$ $\newline$ Imaginary part: $8$
Find Complex Conjugate: Determine the complex conjugate of $z_{1} = -2 + 8i$ . The complex conjugate of a complex number $a + bi$ is $a - bi$ . Therefore, the complex conjugate of $-2 + 8i$ is $-2 - 8i$ .