Jesse is a retail employee organizing a cash drawer that contains quarters and nickels. Jesse notes that the number of nickels is five more than two times the number of quarters. If Jesse uses the variable $q$ to represent the number of quarters, match each algebraic expression to the specific quantity it represents in the problem-solving setup.

Jesse is a retail employee who is counting a collection of quarters and nickels with a total value of 6.55 dollars. The problem states that the number of nickels is five more than two times the number of quarters. Based on the problem-solving strategy for coin mixture problems, arrange the following steps in the correct order to find the number of each coin Jesse has.

A retail supervisor is training a new cashier to verify the accuracy of a cash drop that contains 18 quarters and 41 nickels. To confirm that the total value of these coins is exactly 6.55 dollars, as expected in the drawer reconciliation, which mathematical expression correctly represents the check for the total value?

Identifying Components of a Value Equation

A retail cashier is reconciling a drawer containing only quarters and nickels with a total value of 6.55 dollars. They determine that the number of nickels is five more than two times the number of quarters. If they let $q$ represent the number of quarters, the algebraic expression used to represent the total monetary value of the nickels is ${}0.05(2q + 5)$.

An accounting clerk is reviewing a coin mixture calculation for a petty cash box containing quarters and nickels. The total value is 6.55 dollars, and the number of nickels is five more than two times the number of quarters ($q$). When setting up the value equation, the clerk must recall the standard monetary value of each coin type. The algebraic expression for the number of nickels, ${}2q + 5$, is multiplied by the decimal ____ to represent the total monetary value of the nickels in dollars.

Daily Cash Drawer Reconciliation and Coin Audits