Answer :

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Answer:

The expression \((a + x) - (b + y)\) can be simplified using basic algebraic rules:

\[

(a + x) - (b + y) = a + x - b - y

\]

Now, combine like terms (terms with \(a\), \(x\), \(b\), and \(y\)):

\[

a - b + x - y

\]

Therefore, the value of \((a + x) - (b + y)\) simplifies to \(a - b + x - y\).

Answer:

Explanation:To find the value of \( (a + x) - (b + y) \), we distribute the subtraction across the parentheses:

\[ (a + x) - (b + y) = a + x - b - y \]

Now, combine like terms:

\[ a + x - b - y \]

So, the value of \( (a + x) - (b + y) \) is \( a + x - b - y \).

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