(70+22 i)-(71+70 i)= Express your answer in the form (a+bi).

Identify Components: Identify the components of the complex numbers to be subtracted. We have two complex numbers: (70+22i) and (71+70i). We need to subtract the second complex number from the first one.Subtract Real Parts: Subtract the real parts of the complex numbers. Subtract the real part of the second complex number from the real part of the first complex number: 70 - 71 = -1.Subtract Imaginary Parts: Subtract the imaginary parts of the complex numbers. Subtract the imaginary part of the second complex number from the imaginary part of the first complex number: 22i - 70i = -48i.Combine Results: Combine the results of the subtraction to form a new complex number. Combine the results from Step 2 and Step 3 to get the final complex number: (-1) + (-48i) = -1 - 48i.

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(70+22 i)-(71+70 i)=
Express your answer in the form
(a+bi).

$(70+22 i)-(71+70 i)=$ $\newline$ Express your answer in the form $(a+b i)$ .

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Math Problems

Algebra 2

Add and subtract functions

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(70+22 i)-(71+70 i)=

\newline

Express your answer in the form

(a+b i)

Identify Components: Identify the components of the complex numbers to be subtracted. $\newline$ We have two complex numbers: $(70+22i)$ and $(71+70i)$ . We need to subtract the second complex number from the first one.
Subtract Real Parts: Subtract the real parts of the complex numbers. $\newline$ Subtract the real part of the second complex number from the real part of the first complex number: $70 - 71 = -1$ .
Subtract Imaginary Parts: Subtract the imaginary parts of the complex numbers. $\newline$ Subtract the imaginary part of the second complex number from the imaginary part of the first complex number: $22i - 70i = -48i$ .
Combine Results: Combine the results of the subtraction to form a new complex number. $\newline$ Combine the results from Step $2$ and Step $3$ to get the final complex number: $(-1) + (-48i) = -1 - 48i$ .