How many different ways can a casher break $($return an equivalent dollar amount in smaller denominations$)$ a $$50$ bill if there are an unlimited number of $$20,$$$10,$$$5,$ and $$1$ bills available to the cashier? Assume bills of the same denomination are indistinguishable.

A$.42$

$$

B$.47$

C$.48$

D$.56$

E$.61$