The expression \((S - C)(X)\) represents a situation where you first take the difference between \(S\) and \(C\), and then apply that result to \(X\). Here’s how it can be interpreted:

1. **If \(S\) and \(C\) are functions**:
   - \((S - C)(X)\) means you subtract the outputs of the functions \(S(X)\) and \(C(X)\). This can be written as:
     \[
     (S - C)(X) = S(X) - C(X)
     \]
   - For example, if \(S(X) = 2X + 3\) and \(C(X) = X - 1\), then:
     \[
     (S - C)(X) = (2X + 3) - (X - 1) = X + 4
     \]

2. **If \(S\) and \(C\) are constants or variables**:
   - \((S - C)(X)\) means you subtract \(C\) from \(S\), and then multiply by \(X\). This can be written as:
     \[
     (S - C)(X) = (S - C) \times X
     \]
   - For example, if \(S = 5\) and \(C = 3\), then:
     \[
     (S - C)(X) = (5 - 3) \times X = 2X
     \]

The exact interpretation depends on the nature of \(S\) and \(C\).

Do you want to explore a specific case, like working with functions, or would you like further details?

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Here are 5 related questions:
1. Are you working with functions, constants, or variables in your case?
2. Would you like an example with specific values for \(S\), \(C\), and \(X\)?
3. Is \(X\) a function or a variable in your context?
4. Do you need help with simplifying or expanding the expression further?
5. Are \(S\) and \(C\) part of a larger problem, such as solving an equation?

**Tip:** When working with expressions involving subtraction and application to another variable or function, always clarify the roles of each component (whether they are functions, constants, or variables) to ensure correct interpretation.

Explore the expression (S - C)(X) in mathematical contexts. Learn how to interpret and apply this expression with examples involving functions, constants, and variables. Suitable for high school students and anyone interested in algebraic expressions.

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