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(Solved): Let k(x)=(f(x)g(x))/(h(x)). If f(5)=3,f^(')(5)=-4,g(5)=-6,g^(')(5)=^( t )-9,h(5)=-5, and h^(')(5)=-3 ...



Let

k(x)=(f(x)g(x))/(h(x))

. If

f(5)=3,f^(')(5)=-4,g(5)=-6,g^(')(5)=^( t )-9,h(5)=-5

, and

h^(')(5)=-3

what is

K^(')(5)

? Do not include

-k^(')(5)=^(**)

in your answer, For example, if you found

k^(')(5)=7

, you

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