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PDF Editor FAQ

Is it always true that given integers [math]x,y[/math], where [math]x>y[/math], [math]x^y [/math] is greater than [math] y^x[/math]?

the derivative of t exp(-t) is (1-t) exp(-t), which is negative if t>1, Hence, if u>t>1,then t exp(-t) > u exp(-u) which implies t exp(u)>u exp(t). Let t= log(x), u=log(y), where y >x> 1 for x and y posiive integers. Hence x log(y) > y log(x) which implieslog(y^x) > log(x^y) and therefore y^x>x^y. Finally the case where x=1 is easily verified because y^1 = y > 1 = 1^y,

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