To find the value \( s \) of each shirt, we can first establish the total amount Greg earned from selling the shirts. Since he sold 6 shirts and received the same amount for each shirt, the total amount he received is \( 6s \).
After selling the shirts, Greg spent $27.50 on a used suit jacket, and he had $17.50 remaining. This can be expressed with the following equation:
\[ 6s - 27.50 = 17.50 \]
Now, let's see which provided option relates to this equation:
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\( 27.50(5 - 6) = 17.50 \) - Incorrect.
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\( 65 - 27.50 = 17.50 \) - Incorrect, not related to the problem.
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\( 27.50(5 - 6) = 17.50 \) - Incorrect.
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\( 6(5 - 27.50) = 17.50 \) - Incorrect.
None of the provided options are correctly formulated equations for finding the value \( s \) of each shirt based on the scenario.
To summarize, the correct equation to solve for \( s \) is: \( 6s - 27.50 = 17.50 \) which can be rearranged to find \( s \).