How do you xy/(xy^2+xy) in partial fractions?

You have entered [src]

   x*y    
----------
   2      
x*y  + x*y

$$\frac{x y}{x y^{2} + x y}$$

(x*y)/(x*y^2 + x*y)

General simplification [src]

  1  
-----
1 + y

$$\frac{1}{y + 1}$$

1/(1 + y)

Fraction decomposition [src]

1/(1 + y)

$$\frac{1}{y + 1}$$

  1  
-----
1 + y

Combinatorics [src]

  1  
-----
1 + y

$$\frac{1}{y + 1}$$

1/(1 + y)

Combining rational expressions [src]

  1  
-----
1 + y

$$\frac{1}{y + 1}$$

1/(1 + y)

Numerical answer [src]

x*y/(x*y + x*y^2)

x*y/(x*y + x*y^2)

Common denominator [src]

  1  
-----
1 + y

$$\frac{1}{y + 1}$$

1/(1 + y)

Assemble expression [src]

  y   
------
     2
y + y

$$\frac{y}{y^{2} + y}$$

y/(y + y^2)