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If x^2 + y^2 + z^2 = xy + yz + zx, then the triangle is:
X^2+ y^2+ z^2- xy- yz- xz= 0
Now, multiple by two and split them.
x^2+ y^2– 2xy+ y^2+ z^2– 2yz+ x^2+ z^2– 2xz= 0
Now cluster them:
(x-y)^2+ (y-z)^2+ (x-z)^2= 0
Since squares can not be negative, each of these terms should be zero. This means,
x=y,
y=z,
x=z. triangle is equilateral.
HemanthKapa:
explanation pls
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Answer:
The above equation x²+y²+z²=xy+yz+zx forms a equilateral triangle
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