Question

find the real and imaginary part of (2-3i)​

Answer 1

Step-by-step explanation:

Real part => 2

Imaginary part => -3

any complex number in x+iy form, the real part is 'x' (which here is 2) and imaginary part is the coefficient of 'i' (which here is -3).

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Answer 2

The real and imaginary part of (2 - 3i) are 2 and - 3 respectively

Given :

The complex number 2 - 3i

To find :

The real and imaginary part of (2 - 3i)

Concept :

A complex number z = a + ib is defined as an ordered pair of Real numbers ( a, b)

Of the ordered pair (a, b) the first component a is called Real part of z and the second component b is called Imaginary part of z

Solution :

Step 1 of 2 :

Write down the given complex number

The given complex number is 2 - 3i

Step 2 of 2 :

Find the real and imaginary part

The complex number z = 2 - 3i is defined as an ordered pair of Real numbers ( 2 , - 3)

Of the ordered pair ( 2 , - 3) the first component 2 is called Real part of z and the second component - 3 is called Imaginary part of z

Real part of 2 - 3i = 2

Imaginary part of 2 - 3i = - 3

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