a/b - b/a = b/c + a/c
a/b - b/a = (b+a)/c |*c
ac/b - bc/a = b + a |*a
a²c/b - bc = ba + a² |*b
a²c - b²c = b²a + a²b
c(a²-b²) = a(b²+ab) | /(a²-b²)
c = a(b²+ab)/(a²-b²)
a = c(a²-b²)/(b²+ab)
a²c - a²b = b²c + b²a
a²(c-b) = b²(c+b) |/(c+b)
a²(c-b)/(c+b) = b²
b = √ a²(c-b)/(c+b)
b = a√(c-b)/(c+b)
Ave
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a/b - b/a = b/c + a/c
a/b - b/a = (b+a)/c |*c
ac/b - bc/a = b + a |*a
a²c/b - bc = ba + a² |*b
a²c - b²c = b²a + a²b
c(a²-b²) = a(b²+ab) | /(a²-b²)
c = a(b²+ab)/(a²-b²)
a = c(a²-b²)/(b²+ab)
a²c - a²b = b²c + b²a
a²(c-b) = b²(c+b) |/(c+b)
a²(c-b)/(c+b) = b²
b = √ a²(c-b)/(c+b)
b = a√(c-b)/(c+b)
Ave