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Why can't I simplify 3x = x^2? Is it because the result will not be equal to the original expression?
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If you simplify you get x=3, which is right, but you will miss the other solution, x=0
Why does the same operation work when you divide out exponentials? Because then there is only one solution to be found?
that is, natural exponentials
What happens is that when you simplify you divide by x, which is only valid if x is not 0
you can find the solution like this (but I don't know if this would be considered "simplifying"): 3x = x^2 x^2 - 3x = 0 x(x - 3) = 0 Then you don't lose any solutions... x = 0 or x = 3
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The question says there is an important reason why I can't just go and simplify it
Then @JuanPerez's reason is exactly right!
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