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Consider the complex number on the complex plane and the complex number z2 = 6 – 3i.

When z1 and z2 are added together, the result moves z1 6 units
and 3 units
.

The real part of z1 + z2 is
.

The imaginary part of z1 + z2 is
i.

Consider The Complex Number On The Complex Plane And The Complex Number Z2 6 3i When Z1 And Z2 Are Added Together The Result Moves Z1 6 Units And 3 Units The Re class=

Answer :

Answer:

See below

Step-by-step explanation:

So, on the complex plane, we see that [tex]z_1=2+1i[/tex]

Therefore, [tex]z_1+z_2=(2+1i)+(6-3i)=8-2i[/tex]

Since we added the complex numbers, we can see that the real part of [tex]z_1+z_2[/tex] is 8 and the imaginary part of [tex]z_1+z_2[/tex] is -2. Remember that complex numbers are written in the form of [tex]a+bi[/tex], so either the real or imaginary part can both be negative.

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Answer:

beep

Step-by-step explanation:

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