(-33-2i)-(50+9i)= Express your answer in the form (a+bi).

Problem and Preparation: Write down the problem and prepare to subtract the complex numbers. (-33-2i) - (50+9i) We will subtract the real parts and the imaginary parts separately.Subtracting Real Parts: Subtract the real parts. The real part of the first complex number is -33 and the real part of the second complex number is 50. So, we calculate -33 - 50. -33 - 50 = -83Subtracting Imaginary Parts: Subtract the imaginary parts. The imaginary part of the first complex number is -2i and the imaginary part of the second complex number is 9i. So, we calculate -2i - 9i. -2i - 9i = -11iCombining Results: Combine the results of the real and imaginary parts. We combine the results from Step 2 and Step 3 to get the final answer. -83 - 11i This is the simplified form of the complex number after subtraction.

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(-33-2i)-(50+9i)=
Express your answer in the form
(a+bi).

$(-33-2 i)-(50+9 i)=$ $\newline$ Express your answer in the form $(a+b i)$ .

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(-33-2 i)-(50+9 i)=

\newline

Express your answer in the form

(a+b i)

Problem and Preparation: Write down the problem and prepare to subtract the complex numbers. $\newline$ $(-33-2i) - (50+9i)$ $\newline$ We will subtract the real parts and the imaginary parts separately.
Subtracting Real Parts: Subtract the real parts. $\newline$ The real part of the first complex number is $-33$ and the real part of the second complex number is $50$ . $\newline$ So, we calculate $-33 - 50$ . $\newline$ $-33 - 50 = -83$
Subtracting Imaginary Parts: Subtract the imaginary parts. $\newline$ The imaginary part of the first complex number is $-2i$ and the imaginary part of the second complex number is $9i$ . $\newline$ So, we calculate $-2i - 9i$ . $\newline$ $-2i - 9i = -11i$
Combining Results: Combine the results of the real and imaginary parts. $\newline$ We combine the results from Step $2$ and Step $3$ to get the final answer. $\newline$ $-83 - 11i$ $\newline$ This is the simplified form of the complex number after subtraction.