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

Find the complex conjugate z1‾ \overline{z_{1}} of z1=−2+8i z_{1}=-2+8 i .\newlinez1‾=□ \overline{z_{1}}=\square

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Full solution

Q. Find the complex conjugate z1‾ \overline{z_{1}} of z1=−2+8i z_{1}=-2+8 i .\newlinez1‾=□ \overline{z_{1}}=\square
  1. Identify Real and Imaginary Parts: Identify the real and imaginary parts of the complex number z1=−2+8iz_{1} = -2 + 8i.\newlineReal part: −2-2\newlineImaginary part: 88
  2. Find Complex Conjugate: Determine the complex conjugate of z1=−2+8iz_{1} = -2 + 8i. The complex conjugate of a complex number a+bia + bi is a−bia - bi. Therefore, the complex conjugate of −2+8i-2 + 8i is −2−8i-2 - 8i.

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