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Expression simplification/ Fraction Decomposition into the simple/ ((p^4)^8*p^10)/((p^7)^4*p^8)

How do you ((p^4)^8*p^10)/((p^7)^4*p^8) in partial fractions?

An expression to simplify:

The solution

You have entered [src] 
    8    
/ 4\   10
\p / *p  
---------
     4   
 / 7\   8
 \p / *p
$$\frac{p^{10} \left(p^{4}\right)^{8}}{p^{8} \left(p^{7}\right)^{4}}$$ 
((p^4)^8*p^10)/(((p^7)^4*p^8))
Fraction decomposition [src] 
p^6
$$p^{6}$$ 
 6
p
General simplification [src] 
 6
p
$$p^{6}$$ 
p^6
Assemble expression [src] 
 6
p
$$p^{6}$$ 
p^6
Expand expression [src] 
 32
p  
---
 26
p
$$\frac{p^{32}}{p^{26}}$$ 
p^32/p^26
Combining rational expressions [src] 
 6
p
$$p^{6}$$ 
p^6
Trigonometric part [src] 
 6
p
$$p^{6}$$ 
p^6
Numerical answer [src] 
p^6
p^6
Rational denominator [src] 
 6
p
$$p^{6}$$ 
p^6
Combinatorics [src] 
 6
p
$$p^{6}$$ 
p^6
Common denominator [src] 
 6
p
$$p^{6}$$ 
p^6
Powers [src] 
 6
p
$$p^{6}$$ 
p^6
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