Name: ___________________

Date:___________________

kwizNET Subscribers, please login to turn off the Ads!
Email us to get an instant 20% discount on highly effective K-12 Math & English kwizNET Programs!

Grade 3 - Mathematics
8.9 Congruent and Symmetric Figures

  1. When two figures are exactly the same, they are said to be congruent.
  2. When a figure can be folded into equal pieces, then it is said to be symmetric.
  3. The line along which the figure is folded is called the line of symmetry.
Example: How many lines of symmetry does this figure have?

Answer: 4


Directions: Answer the following. Also draw at least five symmetric figures and show their line of symmetry.
Q 1: In a symmetrical figure the folded line is called
radius
diameter
the line of symmetry

Q 2: How many lines of symmetry does a square have?

2
4
1
3

Q 3: These two figers are congruent.

False
True

Q 4: Are the two triangles in the figure congruent?

True
False

Q 5: Two figures that are exactly the same shape and size are said to be
different
congruent
similar

Q 6: Are the two triangles in the figure congruent? (hint: sometimes you have to turn the figure around to see if it is congruent with another)

no
yes

Question 7: This question is available to subscribers only!

Question 8: This question is available to subscribers only!


Subscription to kwizNET Learning System costs less than $1 per month & offers the following benefits:

  • Unrestricted access to grade appropriate lessons, quizzes, & printable worksheets
  • Instant scoring of online quizzes
  • Progress tracking and award certificates to keep your student motivated
  • Unlimited practice with auto-generated 'WIZ MATH' quizzes
  • Child-friendly website with no advertisements


© 2003-2007 kwizNET Learning System LLC. All rights reserved. This material may not be reproduced, displayed, modified or distributed without the express prior written permission of the copyright holder. For permission, contact info@kwizNET.com
For unlimited printable worksheets & more, go to http://www.kwizNET.com.