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Answer:
Given,
dx / (y + z) = dy / (- x - z) = dz / (x - y)
So, it can also be expressed as:
dx / (y + z) = (dy + dz) / (- x - z + x - y)
dx / (y + z) = (dy + dz) / (- y - z)
dx = - (dy + dz)
dx + dy + dz = 0
Taking integration of both sides, we get:
[integration] (dx + dy + dz) = k, where k is a constant of integration.
[integration] dx + [integration] dy + [integration] dz = k
(x + y + z) = k
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