If A,B,C represent complex numbers z1,z2,z3 respectively.
And angles B and C are equal to 1/2(π-@) .
Then prove that,
(z2 - z3)^2 = 4(z3 - z1)(z1 -z2)sin^2 @/2

Question

If A,B,C represent complex numbers z1,z2,z3 respectively. And angles B and C are equal to 1/2(π-@) . Then prove that, (z2 - z3)^2 = 4(z3 - z1)(z1 -z2)sin^2 @/2

Saurabh Koranglekar · Answer

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If A,B,C represent complex numbers z1,z2,z3 respectively. And angles B and C are equal to 1/2(π-@) . Then prove that, (z2 - z3)^2 = 4(z3 - z1)(z1 -z2)sin^2 @/2

If A,B,C represent complex numbers z1,z2,z3 respectively.
And angles B and C are equal to 1/2(π-@) .
Then prove that,
(z2 - z3)^2 = 4(z3 - z1)(z1 -z2)sin^2 @/2

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If A,B,C represent complex numbers z1,z2,z3 respectively. And angles B and C are equal to 1/2(π-@) . Then prove that, (z2 - z3)^2 = 4(z3 - z1)(z1 -z2)sin^2 @/2

If A,B,C represent complex numbers z1,z2,z3 respectively.And angles B and C are equal to 1/2(π-@) . Then prove that, (z2 - z3)^2 = 4(z3 - z1)(z1 -z2)sin^2 @/2

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If A,B,C represent complex numbers z1,z2,z3 respectively.
And angles B and C are equal to 1/2(π-@) .
Then prove that,
(z2 - z3)^2 = 4(z3 - z1)(z1 -z2)sin^2 @/2