The area of a shape is the amount of space it can occupy.
<em>The value of r is 13</em>
From the question (see attachment), we have:
--- area of the shaded region
--- the width of the shaded region
The area of the complete circle would be:

The area of the small circle is:

So, the area of the shaded region is:

Substitute known values

Substitute 2 for w

Expand

Open brackets

Cancel out line terms

Divide through by 4

Factor out pi

Divide through by pi

Substitute 22/7 for pi

Using a calculator, we have

Solve for r


Hence, the value of r is 13
Read more about areas of circles at:
brainly.com/question/23328170
Answer:
if 
if 
Step-by-step explanation:
If
then the domain of f(x) is all positive real numbers. This is 
On the other hand the domain of g(x) would be all real numbers because it is a polynomial function
Therefore


Then the domain of
will be the same domain of 
All positive real numbers,
or x ∈ [0, ∞)
-----------------------------------------------------------------------------------------------
If f(x) =
then the domain of f(x) is

Therefore


Then the domain of
will be the same domain of 
or x ∈ [3, ∞)
Answer:
I think the ans is real number
I=5+10h
i=75
75=5+10h
-5 both sides
70=10h
÷10 both sides
h=7
With the information given, we can conclude Anthony worked on Steve's bike for 7 hours.
We know this, if we set 75 equal to the formula given and solve for h.