To represent Santiago's situation with equations, we can define two variables:
- Let \( c \) represent the number of cover books he buys.
- Let \( s \) represent the number of soft books he buys.
From the problem statement, we know the following:
- The cost of cover books is $1.50 each.
- The cost of soft books is $0.50 each.
- Santiago spends a total of $20.
Using this information, we can create two equations to represent the situation:
-
The total cost equation: \[ 1.50c + 0.50s = 20 \]
-
The count of books equation (if needed, it can be added, but it's not explicitly asked): \[ c + s = \text{(total number of books he bought, if known)} \]
However, since the total number of books is not specified in the problem, we will primarily use the first equation to solve for \( c \) and \( s \).
Thus, the main equation to represent the situation is: \[ 1.50c + 0.50s = 20 \]
You can use this equation to find out how many of each type of book Santiago could have bought based on the budget of $20.