anonymous
  • anonymous
interpret geometricly \[|z_{1}^{2}+z_{2}^{2}|+|z_{1}^{2}-z_{2}^{2}|=2(|z_{1}^{2}|+|z_{2}^{2}|)\]
Mathematics
  • Stacey Warren - Expert brainly.com
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SOLVED
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schrodinger
  • schrodinger
I got my questions answered at brainly.com in under 10 minutes. Go to brainly.com now for free help!
anonymous
  • anonymous
sry made a mistake: \[|z_{1}+z_{2}|^{2}+|z_{1}-z_{2}|^{2}=2(|z_{1}^{2}|+|z_{2}^{2}|)\]
experimentX
  • experimentX
how to geometrically interpret the multiplication of complex number??
anonymous
  • anonymous
z1*z2 turn z1 by an angle of arg(z2) and shrink/strech by |z2|

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anonymous
  • anonymous
but i don't see how this will help me here
anonymous
  • anonymous
since this are reals
experimentX
  • experimentX
i suppose addition of complex number is like vector addition?
anonymous
  • anonymous
ya
experimentX
  • experimentX
|dw:1333288187992:dw|
anonymous
  • anonymous
right
experimentX
  • experimentX
" z1*z2 turn z1 by an angle of arg(z2) and shrink/strech by |z2| " isn't z1 and z2 symmetric ... i thought same could be applied to z1
anonymous
  • anonymous
wut?
experimentX
  • experimentX
z1*z2 turn z2 by an angle of arg(z1) and shrink/strech by |z1|
anonymous
  • anonymous
where you see any multiplication of z1*z2. There is not
experimentX
  • experimentX
isn't z1xz2 = z2xz1??
anonymous
  • anonymous
it is, but where u can use this?
experimentX
  • experimentX
@myko you were right ... so was my idea of symmetricity
experimentX
  • experimentX
let's try to interpret the LHS of your equation
experimentX
  • experimentX
|dw:1333288778161:dw|
experimentX
  • experimentX
|dw:1333288930064:dw|
anonymous
  • anonymous
|dw:1333289083897:dw|
experimentX
  • experimentX
man ... i hate to interpret the addition of absolute values ///
experimentX
  • experimentX
|dw:1333289341044:dw|
anonymous
  • anonymous
any adias @JamesJ?
experimentX
  • experimentX
can't get a damn clue ... @myko if you get an answer alert me
anonymous
  • anonymous
k

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