A teller has an amount of $2,360 consisting of $20, $100, and $500 bills. If she has 4 more $100 bills than $500 bills and 1 less $100 bill than $20 bills, how many of each denomination does have the teller have?

1. If x represents the number of $500 bills, which represents the number of $100 bills?
a.4-x

b.x+4

c.x+5

d.x-1

Question

A teller has an amount of $2,360 consisting of $20, $100, and $500 bills. If she has 4 more $100 bills than $500 bills and 1 less $100 bill than $20 bills, how many of each denomination does have the teller have?

1. If x represents the number of $500 bills, which represents the number of $100 bills?
a.4-x

b.x+4

c.x+5

d.x-1

anonymous · Answer

Wouldn't it be: B? Since you have ($500) + 4
because you have 4 more 100's than 500's
?

anonymous · Answer

There is two questions. 
there is 
"how many of each denomination does have the teller have?"
and
" If x represents the number of $500 bills, which represents the number of $100 bills?"

anonymous · Answer

my answer for the denomination is There are eight 20 bills , seven 100 bills, and three 500 bills

anonymous · Answer

well there it shows you, you have
seven 100's and
three 500's
^
so it would be x + 4