A small business owner is calculating supply costs using the equation ${}0.25n + 0.05(n + 5) = 2.95$, where $n$ represents the number of units. To simplify the equation by 'clearing the decimals,' which number should they multiply both sides of the equation by?

An office manager uses the equation ${}0.25n + 0.05(n + 5) = 2.95$ to calculate the number of units $n$ needed for a supply order. Arrange the following steps in the correct order to solve for $n$ using the method of clearing decimals.

An administrative assistant is solving the simplified cost equation ${}0.30n + 0.25 = 2.95$ to determine the number of units $n$ needed for an order. True or False: To 'clear the decimals,' the assistant can multiply both sides of the equation by 100, which results in the integer equation ${}30n + 25 = 295$.

A logistics clerk is simplifying the equation ${}0.30n + 0.25 = 2.95$ to determine the number of units ($n$) in a shipment. To make the calculation easier, the clerk clears the decimals by multiplying every term by 100. Match each decimal component from the original equation with its resulting integer equivalent.

A logistics coordinator is using the equation ${}0.25n + 0.05(n + 5) = 2.95$ to manage warehouse inventory. To simplify the equation by 'clearing the decimals,' the coordinator identifies that the decimals reach the ____ place, which indicates that 100 is the correct multiplier to use.

Clearing Decimals in Supply Ordering

Clearing Decimals in Logistics Calculations