Question

Dots sells a total of 284 T-shirts ($2) and shorts ($4). In April, total sales were $676.

A. Dots sold 284 T-shirts and shorts for a total of $676 in April. T-shirts cost $2, and shorts cost $4.

B. In April, Dots generated $676 in total sales by selling a combination of 284 T-shirts and shorts. T-shirts are priced at $2, while shorts are priced at $4.

C. Dots made $676 in total sales in April, selling a combined total of 284 T-shirts and shorts. The T-shirts are priced at $2 each, and the shorts are priced at $4 each.

D. The total sales for Dots in April amounted to $676, with 284 T-shirts and shorts sold. T-shirts are priced at $2, and shorts are priced at $4.

Answer 1

The task involves solving a system of linear equations to find out how many T-shirts and shorts were sold given their prices and the total sales amount.

Step-by-step explanation:

The question inquires about the amount of T-shirts and shorts sold given the total sales and the price of each item. To find the number of T-shirts and shorts sold, we can use a system of linear equations. Let's denote the number of T-shirts sold as T and the number of shorts sold as S. The first equation is derived from the total number of items sold, which is:

T + S = 284

The second equation comes from the total sales amount, which gives us:

2T + 4S = 676

Using these equations, we can solve for T and S to find out how many T-shirts and shorts were sold. This type of problem requires knowledge of algebraic methods substitution or elimination to find the values of T and S.