The linear approximation to

centered at

is

What this means is that you can use the tangent line to

at

to get a decent approximation of

at some other value of

to within a certain degree of accuracy depending on how close this value

is close to

. (Note that when

, the approximation is exact;

.)
So what you're asked to do is find an approximate value of a zero of

near

. That is to say, you're looking for some value

such that

, but all you have at your disposal is the linear approximation to the function.



You know that if

is a zero of

, then

, so you get

Solving for

, you find

This means that an approximate zero of

is

.
Answer:
hour
Step-by-step explanation:
Answer:
H(n) = -n^2+4+n
g(n) = n-1
Find g(h(n))
Step-by-step explanation:
hello :
g(h(n)) = g(-n²+4+n) =(-n²+4+n)-1
g(h(n)) =-n²+n+3
Answer:
it is an open circle on 20.2 and is going to the left
Step-by-step explanation:
I hope this helps :)