barbara sells iced tea for $1.49 per bottle and water for $1.25 per bottle. she wrote an equation to find…

barbara sells iced tea for $1.49 per bottle and water for $1.25 per bottle. she wrote an equation to find the number of bottles she needs to sell to earn $100.\n1.25x + 1.49 = 100\nwhat error did barbara make in writing the equation?\nbarbaras equation did not consider the number of bottles of water.\nbarbaras equation did not consider the number of bottles of iced tea.\nbarbaras equation did not use the correct price for the bottles of iced tea.\nbarbaras equation did not use the correct total for sales.

barbara sells iced tea for $1.49 per bottle and water for $1.25 per bottle. she wrote an equation to find the number of bottles she needs to sell to earn $100.\n1.25x + 1.49 = 100\nwhat error did barbara make in writing the equation?\nbarbaras equation did not consider the number of bottles of water.\nbarbaras equation did not consider the number of bottles of iced tea.\nbarbaras equation did not use the correct price for the bottles of iced tea.\nbarbaras equation did not use the correct total for sales.

Answer

Answer:

B. Barbara's equation did not consider the number of bottles of iced tea.

Explanation:

Step1: Analyze the revenue - building concept

Revenue from selling items is price per item times number of items.

Step2: Identify the correct equation structure

Let $x$ be the number of bottles of water and $y$ be the number of bottles of iced - tea. The total revenue equation should be $1.25x + 1.49y=100$. In Barbara's equation $1.25x + 1.49 = 100$, she only accounted for the price of one bottle of iced - tea instead of the price per bottle times the number of bottles of iced - tea. So she did not consider the number of bottles of iced tea.