Vector Between Displayed Points With Coordinates (Straight) (Level 2)

This math topic focuses on finding the vector (change in x and y coordinates) between two points displayed on a Cartesian grid. Each question provides a diagram with points labeled and asks the student to determine the vector required to move from point A to point B straightly. This is an exercise in understanding spatial relationships and applying basic vector concepts in a two-dimensional coordinate system. The topic is part of an introductory unit on Cartesian grid basics.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Cartesian Grid - Vector Between Displayed Points With Coordinates (Straight) Worksheet

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Cartesian Grid - Vector Between Displayed Points With Coordinates (Straight)
1
Find the (x,y) change to go from point A to point B on the diagram
An svg image showing a math problem
a
(-6,0)
b
(-5,-1)
c
(0,-5)
d
(-4,0)
e
(-5,0)
f
(5,0)
2
Find the (x,y) change to go from point A to point B on the diagram
An svg image showing a math problem
a
(5,0)
b
(-6,0)
c
(0,-5)
d
(-4,0)
e
(-5,1)
f
(-5,0)
3
Find the (x,y) change to go from point A to point B on the diagram
An svg image showing a math problem
a
(-1,2)
b
(-2,0)
c
(2,0)
d
(0,1)
e
(0,2)
f
(0,-2)
4
Find the (x,y) change to go from point A to point B on the diagram
An svg image showing a math problem
a
(0,7)
b
(0,6)
c
(0,-6)
d
(6,0)
e
(-1,6)
f
(0,5)
5
Find the (x,y) change to go from point A to point B on the diagram
An svg image showing a math problem
a
(-1,-5)
b
(5,0)
c
(-5,0)
d
(0,5)
e
(1,-5)
f
(0,-5)
6
Find the (x,y) change to go from point A to point B on the diagram
An svg image showing a math problem
a
(0,3)
b
(-3,0)
c
(1,3)
d
(0,2)
e
(0,4)
f
(-1,3)
7
Find the (x,y) change to go from point A to point B on the diagram
An svg image showing a math problem
a
(-6,0)
b
(5,0)
c
(0,5)
d
(-4,0)
e
(-5,0)
f
(0,-5)
8
Find the (x,y) change to go from point A to point B on the diagram
An svg image showing a math problem
a
(0,1)
b
(0,3)
c
(0,-2)
d
(2,0)
e
(-1,2)
f
(0,2)