The circumference of a circle is PiD, or 2(3.14)(r).
The radius is half the diamater.
Let's solve with the diameter.
18 • 3.14 = 56.52 inches.
I hope this helps!
Answer:
Usually people don't give step by step explanations but you could explain how you solved it for example
x=5
Step-by-step explanation:
and then show how you solved the equation "2x=10"
Answer:
the one under the red
Step-by-step explanation:
First, add 2x on both sides. then add 29 on both sides. you want to remove the negatives when you're doing this. now you have 7x equals 56. now you divide 7 on both sides. you want to do this because your isolating the variable. now to get x equals 8.
To prove that tan(u - v) does not equal tan u - tan v, we start by assuming values for u and v.
To do this, we assume the following values


So, we have:

Substitute the assumed values for u and v

Subtract 45 from 75

Using a calculator, calculate the values of tan(30), tan(45) and tan(75)
So, we have:

Subtract 1 from 3.7321

Notice that the expression on the left-hand side and the expression on the right-hand side are not equal.
Hence,
is true
Read more about proofs of trigonometry at:
brainly.com/question/22698523