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{:[z=-24 i-19],[Re(z)=],[Im(z)=]:}

z=−24i−19Re⁡(z)=Im⁡(z)= \begin{array}{l}z=-24 i-19 \\ \operatorname{Re}(z)= \\ \operatorname{Im}(z)=\end{array}

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Domain and range of absolute value functions: equationsright chevron icon

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Q. z=−24i−19Re⁡(z)=Im⁡(z)= \begin{array}{l}z=-24 i-19 \\ \operatorname{Re}(z)= \\ \operatorname{Im}(z)=\end{array}
  1. Identify Complex Number: Identify the given complex number and its components.\newlineThe given complex number is z=−24−19iz = -24 - 19i. A complex number is of the form z=a+biz = a + bi, where aa is the real part and bb is the imaginary part.
  2. Determine Real Part: Determine the real part of the complex number.\newlineThe real part of z=−24−19iz = -24 - 19i is the coefficient of the real component, which is −24-24.
  3. Determine Imaginary Part: Determine the imaginary part of the complex number.\newlineThe imaginary part of z=−24−19iz = -24 - 19i is the coefficient of the imaginary component, which is −19-19. Note that the imaginary unit 'ii' is not included in the value of the imaginary part.

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