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Midpoint and Distance in the Coordinate Plane cloned 8/30/2022

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Last updated over 3 years ago
20 questions
10
10
Required
10
10
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10
Question 1
1.

Take Note: Summarize the process of finding the coordinte of a midpoint on a number line. You may use the canvas to help illustrate your description.

10
Question 2
2.

Take Note: Summarize the process of finding the coordinte of a midpoint on a coordinate plane. You may use the canvas to help illustrate your description.

Required
10
Required
10
Question 4
4.

Problem 1 Got It?

10
Question 5
5.

Take Note: Summarize the process of finding the coordinates of the midpoint of a segment when you know the coordinates of both endpoints. You may use your notebook to help illustrate your description.

10
Question 6
6.

Take Note: Summarize the process of finding the coordinates of an enpoint of a segment when you know the coordinates of the midpoint and the other endpoint. You may use your Notes to help illustrate your description.

10
Question 7
7.

Problem 2 Got It?

10
Question 8
8.

Take Note: Summarize the process for finding the distance between two points from their coordinates.

10
Question 9
9.

Take Note: Use the math input keyboard to write the Distance Formula.

Begin with "d="

Tips for efficiency:
Even though the keyboard provides buttons for these functions, keyboard shortcuts may be helpful:
★ Shift+6 starts superscript
★ Underscore starts subscript
★ Right arrow returns to normal script

Question 10
10.

Problem 3 Got It Segment SR has endpoints S(-2, 14) and R(3, -1). What is SR to the nearest tenth?
Enter only a number.

10
Question 11
11.

Problem 3 Got It?
Reasoning: In Problem 3, suppose you assign variables as shown below.
Do you get the same result? Why?

Required
10
10
Question 13
13.
10
Question 14
14.
Required
10
Question 15
15.
Question 16
16.

Reasoning: How does the Distance Formula ensure that the difference between two different points is positive?

Required
10
Question 17
17.

Error Analysis: Your friend calculates the distance between points Q(1, 5) and R(3, 8). What is his error?

Question 18
18.

Vocabulary Review: Use the figure below to categorize each statement on the left as true or false.

  • The Pythagorean Theorem can be used for any triangle.
  • Point C is at (6, 0).
  • Points A and B are both at the origin.
  • If AB = BC, then B is the midpoint of \overline{AC}.
  • The midpoint of \overline{AE} is F.
  • Point E has an x-coordinate of -8.
  • True
  • False
Question 19
19.

Use Your Vocabulary: Use the figure below to match each midpoint on the left with its coordinates on the right.

Draggable itemarrow_right_altCorresponding Item
The midpoint of \overline{EF}.
arrow_right_alt
G(0,2.5)
The midpoint of \overline{AB}.
arrow_right_alt
The origin, (0,0)
The midpoint of \overline{CD}.
arrow_right_alt
(0.5,0)
Question 20
20.

Reflection: Math Success

Question 3
3.

Problem 1 Got It?

Question 12
12.

Problem 4 Got It?