To find the expression that is NOT equivalent to the situation where Hailey buys 10 shirts at 10% off, we can start by calculating the total cost of the shirts after the discount.
- The original cost for 10 shirts at \( s \) dollars each is \( 10s \).
- The discount is 10% of \( 10s \), which is \( 0.10 \times 10s = s \).
- Therefore, the total cost after the discount is \( 10s - s = 9s \).
Now, we can evaluate the provided responses:
A. \( 9s \)
- This one is equivalent to the total cost after the discount.
B. \( 10s - 0.10(10s) \)
- This can be simplified as \( 10s - s = 9s \), which is equivalent.
C. \( 10s - 0.10s \)
- This simplifies to \( 10s - 0.1s = 9.9s \), which is NOT equivalent since it does not represent the correct discount.
D. \( 10s - 1s \)
- This simplifies to \( 9s \), which is equivalent.
The expression that is NOT equivalent to the situation is:
C: \( 10s - 0.10s \)