The completed table shown below suggests that as

x

gets closer to 6 (while remaining less than 6 ),

f(x)

gets larger and larger without bound-that is for any number no matter how large,

f(x)

will be even larger than that if

x

(strictly less than 6 ) is sufficiently close to 6 .\ \\\\table[[

x

,5.9,5.99,5.999,5.9999],[

f(x)

,3.1623,10.0000,31.6228,100.0000]]\ Because the tabulated values suggest that

f(x)

is becoming arbitrarily large as

x

approaches 6 from the left, we say the following. (If an answer does not exist, enter DNE.)\

\\\\lim_(x->6^(-))((\\\\sqrt(6-x))/(6-x))=

The completed table shown below suggests that as x gets closer to 6 (while remaining less than 6 ), f(x) gets larger and larger without bound-that is for any number no matter how large, f(x) will be even larger than that if x (strictly less than 6 ) is sufficiently close to 6 . Because the tabulated values suggest that f(x) is becoming arbitrarily large as x approaches 6 from the left, we say the following. (If an answer does not exist, enter DNE.) limx6(6x6x)=