If the function f(x)=1x2x;x>0 attains the maximum value at x=1e then :....

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If the function f(x) =(1/x)^2x , attains the maximum value of x=1/e than If the function f(x) =(1/x)^2x , attains the maximum value of x=1/e than
If the function f(x) = (1/x)^(2x) ,x greater than 0, attains the maximum value of x = 1/e , then If the function f(x) = (1/x)^(2x) ,x greater than 0, attains the maximum value of x = 1/e , then
Show that for the function given by f(x)=(1/x)^x , has Maximum value e^(1/e) at x=e. Show that for the function given by f(x)=(1/x)^x , has Maximum value e^(1/e) at x=e.
"Let `f(x)=5-|x-2| and g(x)=|x+1|, x in R`. If f(x) attains maximum value at `alpha` ang g(x) attain "Let `f(x)=5-|x-2| and g(x)=|x+1|, x in R`. If f(x) attains maximum value at `alpha` ang g(x) attain