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Solve e^(2x) -2e^x + 1 = 0.
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hint: \[(a-b)^2=a^2-2ab+b^2\]
using above identity u can write \[e^{2x}-2e^x+1=(e^x-1)^2\] so \[e^x-1=0\] u can do it from here
Do you get him?
I need a full answer please
\[e^x-1=0\rightarrow e^x=1\] now take log on both sides \[\log[e^x]=\log1\rightarrow x=0\]
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