Final answer:
To solve for the price of one candle and one basket, a system of equations is created: 11x + 3y = $82 for the first day and 12x + 6y = $114 for the second day. Solving this system will give the cost of individual items.
Step-by-step explanation:
To find the price of one candle and one basket, we can set up a system of equations based on the information provided about the sales on the first and second day. We let x represent the cost of one candle, and y represent the cost of one basket. From the first day of sales, we have the equation:
11x + 3y = $82 (Equation 1)
From the second day of sales, we have:
12x + 6y = $114 (Equation 2)
These two equations form a system that can be solved by methods such as substitution or elimination to find the individual prices of candles and baskets.