Write two equelivant ratios 11 and 4
1 answer:
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We see that the slope of this line is so we plug this and the point
into the point-slope form
(note that there's nothing special about the point I picked; you can choose any point on the line):
This rearranges to the slope-intercept form
Answer:
A.
Step-by-step explanation:
We have been given that f be a differentiable function such that,
,
, and
. The function g is differentiable and
for all x.
We know that when one function is inverse of other function, so:
Upon taking derivative of both sides of our equation, we will get:
Plugging into our equation, we will get:
Since , then
.
Since we have been given that , so we will get:
Therefore, and option A is the correct choice.