An office manager is reconciling a postage expense report totaling {}19.88. The purchase included 49-cent stamps and 35-cent stamps. The manager notes that the quantity of 49-cent stamps was eight more than twice the number of 35-cent stamps. If $x$ represents the number of 35-cent stamps, which equation correctly models the total value of the stamps purchased?

A mailroom supervisor is reconciling a postage expense report. They know the total cost was 19.88 dollars for 49-cent and 35-cent stamps, and the number of 49-cent stamps was 'eight more than twice' the number of 35-cent stamps. Let $x$ represent the number of 35-cent stamps. Match each component of the problem to its correct algebraic expression.

An administrative assistant is following the seven-step problem-solving strategy to reconcile a postage expense totaling 19.88 dollars. The purchase consisted of 35-cent stamps and 49-cent stamps, where the number of 49-cent stamps was eight more than twice the number of 35-cent stamps. Arrange the following steps in the correct chronological order to determine how many of each stamp were bought.

An office manager uses the equation ${}0.49(2x + 8) + 0.35x = 19.88$ to reconcile a postage purchase. In this model, the constant 19.88 represents the total number of stamps that were purchased.

Modeling Postage Stamp Relationships

Postage Expense Auditing and Translation

An administrative assistant is verifying a postage expense report using the algebraic equation ${}0.49(2x + 8) + 0.35x = 19.88$. In this model, the term {}0.35x represents the total cost, in dollars, of which specific type of stamps? (Enter only the number of cents, such as 49 for 49-cent stamps): ____.