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prove that x/e^x + x/2 = x(e^x+1)/2(e^x-1)
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* x/e^x +1 +X/2
x/(e^x+1) +x/2
Is the problem \[\frac{x}{e^x+1}+\frac{x}{2}\]?
yes
you can put them over a common denominator and add \[\frac{2x}{2(e^x+1)}+\frac{x(e^x+1)}{2(e^x+1)} \]
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If you do, you will see that you get \[\frac{x}{2}\frac{e^x+3}{e^x+1}\]
i figured it out thank you tho
How? because the answer does not match your question x(e^x+1)/2(e^x-1)
it should be x(e^x-1) i accidentally typed it wrong
OK, that makes sense. Just wondering.
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