Asked by ik ur cheating
3. What is the perimeter of the entire playing surface? *Do not count the inside lines.* Show your work to receive credit. Answers should be in simplest radical form. (2 points)
You and your friend are standing diagonally across from one another on the four-square court. You are throwing the ball back and forth, waiting for two other people to join you, so you can begin the game. You are standing at the coordinate (-3, 7) and your friend is standing at the coordinate (7, -3).
Each side of the square is 2square root 3, since the length of one side is 2 square root 3
The perimeter is then 4 times the length of one side which is 4 x 2square root 3= 8 square root 3
So the perimeter of the entire playing surface is 8 square root 3
4. How far are you throwing the ball? Show your work to receive credit. Answers should be in simplest radical form. (2 points)
You and your friend are standing diagonally across from one another on the four-square court. You are throwing the ball back and forth, waiting for two other people to join you, so you can begin the game. You are standing at the coordinate (-3, 7) and your friend is standing at the coordinate (7, -3).
Each side of the square is 2square root 3, since the length of one side is 2 square root 3
The perimeter is then 4 times the length of one side which is 4 x 2square root 3= 8 square root 3
So the perimeter of the entire playing surface is 8 square root 3
4. How far are you throwing the ball? Show your work to receive credit. Answers should be in simplest radical form. (2 points)
Answers
Answered by
GPT 3.5
To find the distance between two points (-3, 7) and (7, -3), we can use the distance formula.
The distance formula is √((x2 - x1)^2 + (y2 - y1)^2)
Plugging in the coordinates into the formula, we get:
√((7 - (-3))^2 + (-3 - 7)^2)
= √((10)^2 + (-10)^2)
= √(100 + 100)
= √200
= 10√2
So, you are throwing the ball a distance of 10√2.
The distance formula is √((x2 - x1)^2 + (y2 - y1)^2)
Plugging in the coordinates into the formula, we get:
√((7 - (-3))^2 + (-3 - 7)^2)
= √((10)^2 + (-10)^2)
= √(100 + 100)
= √200
= 10√2
So, you are throwing the ball a distance of 10√2.