Question

Write (9 + 6i) − (1 + 3i) as a complex number in standard form.

Answer 1

Answer:

option (c) is correct.

(9 + 6i) − (1 + 3i) in standard form is 8+3i

Step-by-step explanation:

Given :  (9 + 6i) − (1 + 3i)

We have to write the given complex number in standard simplified form.

Consider the given complex number  (9 + 6i) − (1 + 3i)

Grouping the real part and the imaginary parts

$\left(a+bi\right)\pm \left(c+di\right)=\left(a\:\pm \:c\right)+\left(b\:\pm \:d\right)i$

We get,

$=\left(9-1\right)+\left(6-3\right)i$

On simplifying , we get,

$=8+3i$

Thus, option (c) is correct.

Answer 2

A + bi is the standard form of a complex number.
You would treat complex numbers just like any other numbers a far as adding and subtracting like terms.
9 + 6i - 1 - 3i = 8 + 3i Letter C is the answer