A motel clerk counts his $1 and $10 bills at the end of the day. he finds that he has a total of 47 bills having a combined monetary value of $182. find the number of bills of each denomination that he has
You can set up a system of equations to solve for that amount. So lets say A = one dollar bills and B = ten dollar bills. If he has a total of 47 bills than we can set up one equation as: A + B = 47 Where both the bills must add up to only a total of 47. Since we also know that they both must add up to 182$ then we can say: 1A + 10B = 182 Where 1$ per each 1 dollar (A) plus 10$ per each 10 dollar bill (B) must equal the total amount of 182$.
Now you can solve one equation for either A or B and plug it into the second equation to solve for a missing term.
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