(9+52 i)-(1)= Express your answer in the form (a+bi).

Subtracting Complex Number: We are asked to subtract 1 from the complex number 9+52i. To do this, we subtract the real parts and the imaginary parts separately. Calculation: (9+52i) - (1) = (9-1) + (52i)Simplifying Real and Imaginary Parts: Now, we simplify the real parts and the imaginary parts. Calculation: (9-1) + (52i) = 8 + 52i

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(9+52 i)-(1)=
Express your answer in the form
(a+bi).

$(9+52 i)-(1)=$ $\newline$ Express your answer in the form $(a+b i)$ .

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Math Problems

Algebra 2

Composition of linear functions: find an equation

Full solution

(9+52 i)-(1)=

\newline

Express your answer in the form

(a+b i)

Subtracting Complex Number: We are asked to subtract $1$ from the complex number $9+52i$ . To do this, we subtract the real parts and the imaginary parts separately. $\newline$ Calculation: $(9+52i) - (1) = (9-1) + (52i)$
Simplifying Real and Imaginary Parts: Now, we simplify the real parts and the imaginary parts. $\newline$ Calculation: $(9-1) + (52i) = 8 + 52i$