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Least common denominator y/(x-y)+x/(y-x)

An expression to simplify:

The solution

You have entered [src]
  y       x  
----- + -----
x - y   y - x
$$\frac{x}{- x + y} + \frac{y}{x - y}$$
y/(x - y) + x/(y - x)
General simplification [src]
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Fraction decomposition [src]
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Common denominator [src]
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Numerical answer [src]
x/(y - x) + y/(x - y)
x/(y - x) + y/(x - y)
Rational denominator [src]
x*(x - y) + y*(y - x)
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   (x - y)*(y - x)   
$$\frac{x \left(x - y\right) + y \left(- x + y\right)}{\left(- x + y\right) \left(x - y\right)}$$
(x*(x - y) + y*(y - x))/((x - y)*(y - x))
Combining rational expressions [src]
x*(x - y) + y*(y - x)
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   (x - y)*(y - x)   
$$\frac{x \left(x - y\right) + y \left(- x + y\right)}{\left(- x + y\right) \left(x - y\right)}$$
(x*(x - y) + y*(y - x))/((x - y)*(y - x))
Combinatorics [src]
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