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integrate e^x seems pretty easy when x is just x but what about when x is more complicated like: integrate e^(-x/2)?
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just use u substitution: u = (-x/2) du = (-1/2) dx
Now since you don't have (-1/2)dx in the original equation, multiply by -2 (so that it cancels out and becomes 1)
-2*Int(e^(-x/2) * (-1/2)dx)
-2*Int(e^u du) -2*e^u + C
okay, I just busted out the u sub everytime I hit an e to the something and was starting to think I was just being unimaginative
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now substitute back in for u: -2*e^(-x/2) + C
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