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find the coordinates of the absolute maximum point for the curve y=xe^(-kx) where k is a fixed positive number. a) ((1/k), (1/ke)) b) ((-1/k),(-e/k)) c) ((1/k),(1/e^k)) d) (0,0) e) there is no maximum
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y'= xe^(-kx)(-k)+e^(-kx)=0 e^(-kx)[-kx+1]=0 x=1/k y''=e^(-kx)(-k)[-kx+1]+e^(-kx)(-k) =e^(-kx)[-kx+1-k]<0 for x=1/k
A)
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