20 minutes is 
of an hour (60 minutes).
Stan's constant rate is r miles per hour, which means he drove r miles in 60 minutes. So how many miles did he drive in 20 minutes? As explained in the first line, 20 minutes is of an hour. Since his rate is constant, Stan would drive of what he cover in 60 minutes, which is r miles.
Hence, Stan drove 
miles in 20 minutes.
ANSWER: miles
Answer:
y = -(1/7)x + 1
Step-by-step explanation:
Answer:
4
Step-by-step explanation:
For m = 12
m - 8 = 12 - 8 = 4
Converting a fraction such as 37/100 into<span> a percent is pretty easy. All </span>you have<span> ... </span>When you enter 37/100 into the above formula<span>, </span>you get<span> (</span>37/100)*100 which calculates<span> to: </span>37<span>% Note: When Research Maniacs </span>calculated 37/100<span> as a percent, we rounded the answers to nine digits after the decimal point </span>
Hello,
A good method for solving this question is creating an equation to solve for the width of the door.
Let w = the width of the door
Let h = the height of the door
The height (h) is twice the width (2w) and one foot more (+1).
We can make the equation h = 2w + 1
Now, we are given that the height of the door is 7 feet, so h = 7.
We can simply plug in 7 for h in the equation to solve for w.
So, we have h = 2w + 1
7 = 2w + 1
Subtract by 1 on both sides to get:
6 = 2w
Divide by 2 on both sides to get:
w = 3
The width of the door is 3 feet.
However, we should check out answer with the given question to make sure it checks out.
We are given that the height of the door is one foot more than twice its width, and the height of the door is 7 feet.
Twice the width is 6 feet, and one foot more than that is 7 feet. Our answer checks out.
The width of the door is 3 feet.
Hope this helps!
