i just need the d/dx(e^f(x)) part. i solved this first part

Entered Answer Preview Result 7er (x - 3)' - ex . 7(x - 3)6) ([1/([e*(x^7)]/[(x-3)^7])][7'e*(x^6)*[(x-3)^7]-e*(x^7)*7*[(x-3)^6]])/([(x-3)^7]^2) (2-3)7 correct (( 2 -3)7)2 In(ex) 3 ([e (x^7)]/[(x-6)^3])*([In(e*(x^7))]/[(x-3)^3])*[(7/x)+[3/(x-6)]] incorrect (z -6)3 (2 - 3)3 - 6 At least one of the answers above is NOT correct. Suppose f(x) = In 3) Caty (a) Find f'(@) = 1/((ex^7)/((x-3)^7)) ((7ex^6)((x-3)^7)-(ex^7)(7(x-3)^6))/((x-3)^ (Hint: Apply the laws of logarithms to f() before taking its derivative.) (b) Find & (ef(z) ) = ((ex^7)/((x-6)^3))(In(ex^7)/((x-3)^3)((7/x)+(3/(x-6))))