As an inventory manager calculating shipping capacities, you use the equation ${}0.25x + 0.05(x + 3) = 2.85$ to determine the number of standard units, $x$, to order. Following the established procedure, you first distribute the 0.05 and combine like terms, resulting in the simplified equation ${}0.30x + 0.15 = 2.85$. To proceed with clearing the decimals, what specific operation must you recall and apply next?

A retail logistics coordinator is using the equation ${}0.25x + 0.05(x + 3) = 2.85$ to determine the number of standard units, $x$, to order for an inventory restock. Arrange the following steps in the correct order according to the strategy for 'clearing decimals' to solve for $x$.

A logistics coordinator is calculating the number of standard units, $x$, needed for a warehouse shipment using the equation ${}0.25x + 0.05(x + 3) = 2.85$. After simplifying the left side of the equation, the coordinator arrives at the expression ${}0.30x + 0.15 = 2.85$. To correctly apply the strategy of 'clearing decimals' for decimals extending to the hundredths place, the coordinator must multiply both sides of the equation by the value ____.

A project manager is using the equation ${}0.25x + 0.05(x + 3) = 2.85$ to calculate the allocation of hours between two tasks. To solve for $x$ efficiently, the manager uses the 'clearing decimals' strategy. Match each part of the process with its corresponding role or definition.

A shipping coordinator is using the equation ${}0.25x + 0.05(x + 3) = 2.85$ to balance the weights of different container types. True or False: According to the 'clearing decimals' strategy, the coordinator must multiply both sides of the equation by 100 because the decimal coefficients extend to the hundredths place.