{:[z=6-3i],[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 = 6 - 3i. The real part is the coefficient of the real unit (1), and the imaginary part is the coefficient of the imaginary unit (i).Real part of z: The real part of z is the number before the subtraction sign, which is 6. Re(z) = 6Imaginary part of z: The imaginary part of z is the number before the imaginary unit i, which is -3. Im(z) = -3

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$\begin{array}{l}z=6-3 i \\ \operatorname{Re}(z)= \\ \operatorname{Im}(z)=\end{array}$

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Grade 6

Multiply using the distributive property

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\begin{array}{l}z=6-3 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 $z = 6 - 3i$ . $\newline$ The real part is the coefficient of the real unit ( $1$ ), and the imaginary part is the coefficient of the imaginary unit ( $i$ ).
Real part of z: The real part of z is the number before the subtraction sign, which is $6$ . $\newline$ $\text{Re}(z) = 6$
Imaginary part of z: The imaginary part of z is the number before the imaginary unit $i$ , which is $-3$ . $\newline$ $\text{Im}(z) = -3$