{:[z=-13-52 i],[Re(z)=],[Im(z)=]:}

Identify real and imaginary parts: Identify the real part (Re(z)) and the imaginary part (Im(z)) of the complex number z = -13 - 52i. A complex number is in the form a + bi, where a is the real part and b is the coefficient of the imaginary part i. For z = -13 - 52i, the real part is -13 and the imaginary part is -52 (without the i).Verify correctness of identification: Verify that there are no mathematical errors in identifying the real and imaginary parts. The real part is simply the number without the i, and the imaginary part is the coefficient of i. There are no additional terms or operations to consider, so there is no room for a math error in this step.

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$\begin{array}{l}z=-13-52 i \\ \operatorname{Re}(z)= \\ \operatorname{Im}(z)=\end{array}$

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Algebra 1

Domain and range of absolute value functions: equations

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\begin{array}{l}z=-13-52 i \\ \operatorname{Re}(z)= \\ \operatorname{Im}(z)=\end{array}

Identify real and imaginary parts: Identify the real part (Re( $z$ )) and the imaginary part (Im( $z$ )) of the complex number $z = -13 - 52i$ . $\newline$ A complex number is in the form $a + bi$ , where $a$ is the real part and $b$ is the coefficient of the imaginary part $i$ . $\newline$ For $z = -13 - 52i$ , the real part is $-13$ and the imaginary part is $-52$ (without the $i$ ).
Verify correctness of identification: Verify that there are no mathematical errors in identifying the real and imaginary parts. $\newline$ The real part is simply the number without the $i$ , and the imaginary part is the coefficient of $i$ . $\newline$ There are no additional terms or operations to consider, so there is no room for a math error in this step.