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Expression simplification/ Fraction Decomposition into the simple/ (17a^12*b^3-(5a^4b)^3)/(4a^12b^3)

How do you (17a^12*b^3-(5a^4b)^3)/(4a^12b^3) in partial fractions?

An expression to simplify:

The solution

You have entered [src] 
                    3
    12  3   /   4  \ 
17*a  *b  - \5*a *b/ 
---------------------
          12  3      
       4*a  *b
$$\frac{17 a^{12} b^{3} - \left(5 a^{4} b\right)^{3}}{4 a^{12} b^{3}}$$ 
((17*a^12)*b^3 - ((5*a^4)*b)^3)/(((4*a^12)*b^3))
General simplification [src] 
-27
$$-27$$ 
-27
Fraction decomposition [src] 
-27
$$-27$$ 
-27
Numerical answer [src] 
-27.0000000000000
-27.0000000000000
Powers [src] 
-27
$$-27$$ 
-27
Rational denominator [src] 
-27
$$-27$$ 
-27
Expand expression [src] 
    12  3        12  3
17*a  *b  - 125*a  *b 
----------------------
          12  3       
       4*a  *b
$$\frac{- 125 a^{12} b^{3} + 17 a^{12} b^{3}}{4 a^{12} b^{3}}$$ 
((17*a^12)*b^3 - 125*a^12*b^3)/(4*a^12*b^3)
Trigonometric part [src] 
-27
$$-27$$ 
-27
Combinatorics [src] 
-27
$$-27$$ 
-27
Common denominator [src] 
-27
$$-27$$ 
-27
Assemble expression [src] 
-27
$$-27$$ 
-27
Combining rational expressions [src] 
-27
$$-27$$ 
-27
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