Cartesian Grid - Vector from Coordinates (Straight) (Level 2)

This math topic focuses on understanding and applying the concept of vectors on a Cartesian grid. Specifically, it involves calculating the change in the \(x\) and \(y\) coordinates between two points (A and B) to determine the vector from one point to another. Each problem presents two given coordinates, and students are asked to select the correct vector representation from multiple choices. The essential skill practiced here revolves around comprehending how movements along the Cartesian plane can be translated into vector form.

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

Vector from Coordinates (Straight)

Complete these online problems with 80% or 4 correct answers in a row. Results are immediate.

Find the (x,y) change that the given move between (x,y) coordinates A and B would be

\text{Point A:} (3,0) \\ \text{Point B:} (3,-3)

Cartesian Grid - Vector from Coordinates (Straight) Worksheet

Math worksheet on 'Cartesian Grid - Vector from Coordinates (Straight) (Level 2)'. Part of a broader unit on 'Cartesian Grid Basics - Practice' Learn online: app.mobius.academy/math/units/cartesian_grid_practice/

Find the (x,y) change that the given move between (x,y) coordinates A and B would be

$A LaTex expression showing \text{Point A:} (4,1) \\ \text{Point B:} (4,2)$

Find the (x,y) change that the given move between (x,y) coordinates A and B would be

$A LaTex expression showing \text{Point A:} (0,2) \\ \text{Point B:} (0,1)$

Find the (x,y) change that the given move between (x,y) coordinates A and B would be

$A LaTex expression showing \text{Point A:} (4,2) \\ \text{Point B:} (4,-2)$

Find the (x,y) change that the given move between (x,y) coordinates A and B would be

$A LaTex expression showing \text{Point A:} (5,2) \\ \text{Point B:} (4,2)$

Find the (x,y) change that the given move between (x,y) coordinates A and B would be

$A LaTex expression showing \text{Point A:} (2,1) \\ \text{Point B:} (2,-1)$

Find the (x,y) change that the given move between (x,y) coordinates A and B would be

$A LaTex expression showing \text{Point A:} (4,0) \\ \text{Point B:} (2,0)$

Find the (x,y) change that the given move between (x,y) coordinates A and B would be

$A LaTex expression showing \text{Point A:} (0,-1) \\ \text{Point B:} (0,-2)$