AAAMath.com
Sorted by Grade Level
 Contact AAA Math       Buy the AAA Math CD       Spanish version

Sorted by Subject

Three Digit Integer Subtraction Equations Learn Contents and Search
 Practice Next Lesson
 Play Previous Lesson
 Explore  Feedback

Practice Your Spelling List

States of the United States

Nations of the World

 

Subtraction equations - 3 digit integers

An equation is a mathematical statement such that the expression on the left side of the equals sign (=) has the same value as the expression on the right side. An example of an equation is - 200 - (- 600) = 400.

One of the terms in an equation may not be know and needs to be determined. Often this unknown term is represented by a letter such as x. (e.g. - 200 + x = 400).

The solution of an equation is finding the value of the unknown x. To find the value of x we can use the subtractive equation property which says: The two sides of an equation remain equal if the same number is subtracted from each side. We may also use the additive equation property which says: The two sides of an equation remain equal if the same number is added to each side.

Example:
x - (- 500) = 400
x + 500 = 400
x + 500 - 500 = 400 - 500
x + 0 = - 100
x = - 100
Check the answer by substituting the answer ( - 100) back into the equation.
- 100 - ( - 500) = 400





Algebrator



Practice

What number would complete the sentence?

- =   



You have correct and   incorrect.  This is percent correct.

Return to Top


AAASpell.comPractice Your
Spelling List
Practice Our
Spelling Lists
Vocabulary PracticeAlphabet Practice



Play
GameWhat is it?Best Score
How many correct answers can you get in 60 seconds?
Extra time is awarded for each correct answer. Play longer by getting more correct.
How fast can you get 20 more correct answers than wrong answers?

Sudoku

Timez Attack Multiplication Video Game

Return to Top

Explore
Math Lessons by Grade
Math Topics

Math Resources

Spelling Lessons by Grade

Vocabulary Lessons by Grade

Geography

WorldPlenty.com

Other Interests

Return to Top



Copyright © 2012 J. Banfill. All Rights Reserved. Legal Notice

Copyright (C) 2009 J. Banfill. All Rights Reserved.