Answer: Increase in number or size, at a constantly growing rate. It is one possible result of a reinforcing feedback loop that makes a population or system grow (escalate) by increasingly higher amounts.
<h3>
<u>Answers:</u></h3>
1. Name all the line segments.
<u>Ans.</u><u> </u> PL, LA, AY, YS,
2. How many line segments were formed?
<u>Ans.</u><u> </u> 4 (four)
3. Name all rays
<u>Ans.</u><u> </u>AM, AN
4. How many rays were formed?
<u>Ans.</u> 2 (two)
5. Name the opposite rays :
<u>Ans.</u><u> </u>AM, AN
6. Is point A between MN ?
<u>Ans.</u><u> </u>Yes
7. Find the line segments and rays formed by 5 points.
<u>Ans.</u><u> </u>
- Line segment = PL, LA, AY, YS,
- Rays = AM, AN
<h3>
Hope it helps you.</h3>
To solve this, we simply add up the total amount of money she spent that day:
21.50 + 10.58 + 5.88 + 7.51 + 2.95 = 48.42
50 - 48.42 = 1.58
She was $1.58 under the average.
Answer:
A. 6x + 12 = 7x - 8.
Step-by-step explanation:
The opposite angles of a parallelogram are equal so its the first choice.
6x + 12 = 7x - 8.
Answer:
width = 150 yards
length = 200 yards
Step-by-step explanation:
Using the information given to us, we can make the following two equations:
2L + 2W = 700
L = W + 50
where L is the length in yards and W is the width in yards. This could treat these two equations as a system of linear equations. There are multiple ways to solve a system of linear equations, but I am going to solve this by substitution. Before doing that, I am first going to simplify the first equation, as it will make solving the system easier.
2L + 2W = 700
Divide both sides by 2.
L + W = 350
Since L = W + 50, we can substitute W + 50 for L in the equation L + W = 700.
(W + 50) + W = 350
2W + 50 = 350
2W = 300
W = 150
Now that we found what W is, we can solve for L by plugging 150 into either one of the equations. I am going to plug it into the equation L = W + 50.
L = 150 + 50
L = 200
Now we found what L is. So now we know that the width is 150 yards and the length is 200 yards.
I hope you find my answer and explanation helpful. Happy studying. :)