Eureka Grade 6 Module 3 End-Module Test

Last updated over 3 years ago
20 questions
Required
5

Graph and label each point on the coordinate plane.
A) (7, --5)
B) (4, 5)
C) (--3, --4)
D) (2, 0)
E) (--6, 7)

Required
4

Drag a point on the LEFT to the matching reflection definition (there will be only one per definition). Drag all the others to the "no match" group.

  • (6, --8)
  • (--6, 8)
  • (--1, 3)
  • (--1, --3)
  • (7, 2)
  • (7, --2)
  • (--7, 2)
  • (1, 3)
  • (--6, --8)
  • The reflection of the point (6, 8) over the x-axis
  • The reflection of the point (--7, --2) over the y-axis
  • The reflection of the point (1, --3) over the y-axis
  • The reflection of the point (1, --3) over the x-axis
  • no match
Required
1

The coordinates of point A are

Required
1

The coordinates of point B are

Required
1

  • Point C has the same first coordinate as Point A
  • The second coordinate of Point C is 1/2 the second coordinate of Point B
What are the coordinates of Point C?

1

Locate and label point C on the coordinate plane.

Required
1

Write the coordinates for Point A [use format (x,y)]

Required
1

Write the coordinates for Point B [use format (x,y)]

1

Write the coordinates for Point C [use format (x,y)]

Required
7

Use the image to

Quadrant I
Quadrant II
Quadrant III
Quadrant IV
The green circle is in
The blue pentagon is in
The yellow square is in
The red triangle is in
The point (4, --2) is in
The reflection over the y-axis of point (--3, 5) is in
If both numbers in an ordered pair are negative, the point is in
1

Point A is located at (-4, 9) on the coordinate plane.  Point B is located at (--4, --7).
What is the distance between Point A and Point B? Your answer should be in units.

John and Simon are playing a game.  They are trying to guess where the other person placed four
points on a coordinate plane.  The location of three of John’s points are shown.
Required
1

Use the information below to plot and label John’s fourth point.
  • Neither coordinate of John’s fourth point is negative.
  • The horizontal distance between John’s fourth point and one of his other points is 2.

Required
1

Which statement(s) about John’s points are true?
Select all that apply.

Required
2

Plot the points (-2, -5) and (2, 5) in the coordinate plane.

Required
5

Use your work in Question 14 to say whether each statement is TRUE or FALSE

TRUE
FALSE
The x-coordinates have the same absolute value
The x-coordinates are opposite numbers
Both points are 5 units away from the y-axis
The points lie on opposite sides of each axis
One point is 2 units right of the y-axis
Required
2

The coordinates of two vertices (corners) of a rectangle are (3, 3) and (--5, 3). If the rectangle has a
perimeter (distance around the outside) of 30 units, what are the possible coordinates of its other two vertices?

0

CHALLENGE QUESTION I
On a coordinate plane Mitchell’s house is located at (--5,2). Liam’s house is located at a point that is a reflection of Mitchell’s house over the y-axis. What are the coordinates of Liam’s house? Use the coordinate plane to help you think about the problem.

0

CHALLENGE QUESTION II
What is the distance between Mitchell and Liam’s house? (Answer in units: for example "2 units")

0

CHALLENGE QUESTION III
What would the coordinates of Mitchell’s house be if it was reflected over the x-axis?

0

CHALLENGE QUESTION IV
What would the coordinates be if Mitchell's house was reflected over the origin? Note: this is what Mr. Randolph calls a "double reflection," where the point is reflected over the x-axis AND over the y-axis.