(-30 i)+(52-30 i)= Express your answer in the form (a+bi).

Combine complex numbers: To add two complex numbers, we combine the real parts and the imaginary parts separately. (-30i) + (52 - 30i) = (0 + 52) + (-30i - 30i)Add real parts: Now, we add the real parts: 0 + 52 = 52. And we add the imaginary parts: -30i - 30i = -60i.Add imaginary parts: Combine the real and imaginary parts to express the sum in the form (a + bi). The sum is 52 - 60i.

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(-30 i)+(52-30 i)=
Express your answer in the form
(a+bi).

$(-30 i)+(52-30 i)=$ $\newline$ Express your answer in the form $(a+b i)$ .

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Algebra 2

Composition of linear functions: find an equation

Full solution

(-30 i)+(52-30 i)=

\newline

Express your answer in the form

(a+b i)

Combine complex numbers: To add two complex numbers, we combine the real parts and the imaginary parts separately. $\newline$ $(-30i) + (52 - 30i) = (0 + 52) + (-30i - 30i)$
Add real parts: Now, we add the real parts: $0 + 52 = 52$ . $\newline$ And we add the imaginary parts: $-30i - 30i = -60i$ .
Add imaginary parts: Combine the real and imaginary parts to express the sum in the form $(a + bi)$ . $\newline$ The sum is $52 - 60i$ .