Loading [MathJax]/jax/output/SVG/jax.js
 
+0  
 
+1
1055
11
avatar+1713 

32+3i

 

Help me, please!

 

tommarvoloriddle

 Jul 10, 2019
 #1
avatar+219 
+7

32+3i

 

To remove 2+3i from the denominator, multiply the numerator and denominator by its complex conjugate

 

3(23i)(2+3i)(23i)

 

Solve the denominator seperately

(2+3i)(23i)

22+32

13

 

Now you have

 

3(23i)13

 

Expand 3(23i) by distributing

 

3(23i)

69i

 

Now you would have

 

69i13=613913i

 

Your answer would be

 

613913i

 

Hope this Helps ;P

 Jul 10, 2019
 #5
avatar+118703 
+4

Very nice presentation EmeraldWonder. laugh

Melody  Jul 10, 2019
 #6
avatar+219 
+6

Thank you very much, Melody ;P

EmeraldWonder  Jul 10, 2019
 #7
avatar+1713 
+1

Nice, Pink Girl!

tommarvoloriddle  Jul 11, 2019
 #8
avatar+448 
+2

Jeesh, that's the way you thank the person that just helped you? XD If your getting help I would refrain from pink girl.

HiylinLink  Jul 11, 2019
 #9
avatar+1713 
+1

What, isn't it a complement? shes good at something- being pink!

tommarvoloriddle  Jul 11, 2019
 #10
avatar+448 
+1

Oh wow, that's just rude XD

HiylinLink  Jul 12, 2019
 #11
avatar+1713 
+1

What? She does have a "pinky" avatar...

tommarvoloriddle  Jul 12, 2019
 #2
avatar+1713 
+5

Thank you, Emerald Wonder (pink girl)! I confirmed my answer with yours- and I got 69i13

 

I think that is close enough.

 

PEACE!

tommarvoloriddle

 Jul 10, 2019
 #3
avatar+219 
+6

If you look at the work I presented to you, you would see that 69i13 is the answer I got I just simplified it as 6139i13 which are basically the same thing. 

But your welcome, happy to help ;P

EmeraldWonder  Jul 10, 2019
 #4
avatar+1713 
+1

I know, I said, "CONFIRMED" so I basically took a look at yours, said, "seems legit" checked mine, made a smiley face emoji: :-)

tommarvoloriddle  Jul 10, 2019

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