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Factor polynomial t^4/4+4*t^3/3

An expression to simplify:

The solution

You have entered [src]
 4      3
t    4*t 
-- + ----
4     3  
$$\frac{t^{4}}{4} + \frac{4 t^{3}}{3}$$
t^4/4 + (4*t^3)/3
General simplification [src]
 3           
t *(16 + 3*t)
-------------
      12     
$$\frac{t^{3} \left(3 t + 16\right)}{12}$$
t^3*(16 + 3*t)/12
Fraction decomposition [src]
t^4/4 + 4*t^3/3
$$\frac{t^{4}}{4} + \frac{4 t^{3}}{3}$$
 4      3
t    4*t 
-- + ----
4     3  
Factorization [src]
(t + 16/3)*t
$$t \left(t + \frac{16}{3}\right)$$
(t + 16/3)*t
Numerical answer [src]
0.25*t^4 + 1.33333333333333*t^3
0.25*t^4 + 1.33333333333333*t^3
Combining rational expressions [src]
 3           
t *(16 + 3*t)
-------------
      12     
$$\frac{t^{3} \left(3 t + 16\right)}{12}$$
t^3*(16 + 3*t)/12
Rational denominator [src]
   4       3
3*t  + 16*t 
------------
     12     
$$\frac{3 t^{4} + 16 t^{3}}{12}$$
(3*t^4 + 16*t^3)/12
Combinatorics [src]
 3           
t *(16 + 3*t)
-------------
      12     
$$\frac{t^{3} \left(3 t + 16\right)}{12}$$
t^3*(16 + 3*t)/12