Using derivatives, it is found that the x-values in which the slope belong to the interval (-1,1) are in the following interval:
(-15,-10).
<h3>What is the slope of the tangent line to a function f(x) at point x = x0?</h3>
It is given by the derivative at x = x0, that is:
.
In this problem, the function is:

Hence the derivative is:

For a slope of -1, we have that:
0.4x + 5 = -1
0.4x = -6
x = -15.
For a slope of 1, we have that:
0.4x + 5 = 1.
0.4x = -4
x = -10
Hence the interval is:
(-15,-10).
More can be learned about derivatives and tangent lines at brainly.com/question/8174665
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Answer:
huh
Step-by-step explanation:
what....i don't understand what your saying
Answer:
the family free skate
Step-by-step explanation:
Given the width of a rectangle = w
And the length given is
units greater than its width.
So the length of the triangle = 
We know that the perimeter of the rectangle is 
So by plugging in the values of length and width in terms of w, we will get,
Perimeter = 
= 
We will add the like terms now.

Now we have to expand this expression by distributing 2, We will get,




So we have got the required perimeter of the rectangle in terms of w.
The perimeter is (4w+3) units.