Help me out with this question please...
Is it true that x= e^lnx for all real values of x
consider this f(x)=eln(sin(x)) f:R-->R. Can we write this function defination like this f(x)=x f:R-->R I think no because if we put x as any negative number in first function(function in first line) then there will no solution exist for this but if we put x as any negative number in second function then their will be a solution. So does it mean that eln(x)=x Is not true always. ln represent natural log wih base e. R represent set of all real numbers. Read more: http://www.physicsforums.com
I dont take credit
@Saeeddiscover What do you think ?... I am getting confused.
go to the link
got it :)
Well ln(x) is undefined if x is negative
Do note that x=ln(e^x) for all real number x
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