iRubric: Distance on a Coordinate Plane Project rubric

edit print share Copy to my rubrics Bookmark test run assess... delete Do more...

Distance on a Coordinate Plane Project

You will be able to show how you use the Pythagorean Theorem and the Distance Formula to find the distance between two points on the coordinate plane. You will be able to show proof of how the Pythagorean Theorem and the Distance Formula are equivalent expressions using your knowledge of how to solve equations.

Rubric Code: UX29379

By vmilitello

Ready to use

Public Rubric

Subject: Math

Type: Project

Grade Levels: 6-8

Distance on a Coordinate Plane
	Excelling 3 pts	Continuing 2 pts	Emerging 1 pts	Struggling 0 pts
Preparation	Excelling -Written rough draft describing similarities & how to use equation to prove. -Correctly describes the similarities. -Correctly describes the use of equation to prove.	Continuing -Written rough draft describing similarities & how to use equation to prove. -Correctly describes either the similarities or use of the equation to prove.	Emerging -Written rough draft describing similarities & how to use equation to prove but is incomplete. - Describes either the similarities or use of the equation to prove, but neither are correct.	Struggling -No written rough draft of similarities & how to use equation to prove.
Visual	Excelling -At least one annotated document or portion is shown. -Shows example of use of Pythagorean Theorem correctly. -Shows example of use of Distance formula correctly.	Continuing -At least one annotated document or portion is shown. -Shows example of use of Pythagorean Theorem -Shows example of use of Distance formula -May have errors in one formula.	Emerging -At least one annotated document or portion is shown. -Shows example of use of Pythagorean Theorem OR -Shows example of use of Distance formula -Errors exist.	Struggling -Did not annotate -Work shown is incomplete or irrelevant.
Proof of Equivalency	Excelling -Uses words, equations, or steps to accurately describe how Pythagorean Theorem and Distance Formula are equivalent expressions. -All areas of description show proof the two expressions are equivalent.	Continuing -Uses words, equations, or steps to accurately describe how Pythagorean Theorem and Distance Formula are equivalent expressions. -Most areas of description show proof the two expressions are equivalent.	Emerging -Uses words, equations, or steps to accurately describe how Pythagorean Theorem and Distance Formula are equivalent expressions. - Description has some merit but lacks proof.	Struggling -Uses words, equations, or steps to accurately describe how Pythagorean Theorem and Distance Formula are equivalent expressions. - Description fails to make the connection that the two expressions are equivalent.