Let's evaluate each expression to determine which have a solution of 3:
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\(-2 + 5 = 3\) (This one has a solution of 3)
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\(-2 + 5 = 3\) (This is the same as the first; it also has a solution of 3)
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\(2 - (-5) = 2 + 5 = 7\) (This does not have a solution of 3)
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\(2 - (-5) = 2 + 5 = 7\) (This is the same as the third; it does not have a solution of 3)
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\(-5 - (-8) = -5 + 8 = 3\) (This one has a solution of 3)
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\(-5 - (-8) = -5 + 8 = 3\) (This is the same as the fifth; it also has a solution of 3)
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\(5 + (-8) + 6 = 5 - 8 + 6 = 3\) (This one has a solution of 3)
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\(5 + (-8) + 6 = 5 - 8 + 6 = 3\) (This is the same as the seventh; it also has a solution of 3)
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\(5 + (-2) = 5 - 2 = 3\) (This one has a solution of 3)
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\(5 + (-2) = 5 - 2 = 3\) (This is the same as the ninth; it also has a solution of 3)
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\(-5 + 2 = -3\) (This does not have a solution of 3)
Now, compiling the results, the expressions that have a solution of 3 are:
- \(-2 + 5\)
- \(-2 + 5\)
- \(-5 - (-8)\)
- \(-5 - (-8)\)
- \(5 + (-8) + 6\)
- \(5 + (-8) + 6\)
- \(5 + (-2)\)
- \(5 + (-2)\)
The final answers are:
- \(-2 + 5\)
- \(-5 - (-8)\)
- \(5 + (-8) + 6\)
- \(5 + (-2)\)