### PROBLEM SOLVING 6-5 CONDITIONS FOR SPECIAL PARALLELOGRAMS

To use this website, you must agree to our Privacy Policy , including cookie policy. Then tell whether the polygon is regular or irregular, concave or convex. If you wish to download it, please recommend it to your friends in any social system. So a square has the properties of all three. Auth with social network: ABCD is a rhombus. Registration Forgot your password?

Part I A slab of concrete is poured with diagonal spacers. So you can apply the properties of parallelograms to rhombuses. Example 2b CDFG is a rhombus. Name the polygon by the number of its sides. About project SlidePlayer Terms of Service. A rhombus is a quadrilateral with four congruent sides. Since EG and FH have the same midpoint, they bisect each other.

My presentations Profile Feedback Log out. A rhombus is a quadrilateral with four congruent sides.

Auth with social network: A rectangle is a quadrilateral with four right angles. The diagonals are congruent perpendicular bisectors of each other.

## 6-4 Properties of Special Parallelograms Warm Up Lesson Presentation

Subtract 20 from both sides and divide both sides by Feedback Privacy Policy Feedback. Example 4 Continued Statements Reasons 1. To make this website work, we log user data and share it with processors.

GRADUATION SPEECH OF BRO. ARMIN LUISTRO 2013

Use properties of rectangles, rhombuses, and squares to solve problems. So a square has the properties of all three. Example 1a Carpentry The rectangular gate has diagonal braces. Example 2a CDFG is a rhombus.

Share buttons are a little bit lower. Then tell whether the polygon is regular or irregular, concave or convex. PQTS is a rhombus.

We think you have liked this presentation. In the exercises, you will show that a square is a parallelogram, a rectangle, and a rhombus. Name the polygon by the number of its parlalelograms. Since SV and TW have the same midpoint, they bisect each other.

AEFD is a parallelogram.

# Properties of Special Parallelograms Warm Up Lesson Presentation – ppt video online download

Show that the diagonals of square STVW are congruent perpendicular bisectors of each other. What is the most precise name based on the markings? PQTS is a rhombus with diagonal Prove: Show that its diagonals are congruent perpendicular bisectors of each other. So you can apply the properties of parallelograms to rhombuses. parallelograams

AMPALAYA ICE CREAM THESIS

Since EG and FH have the same midpoint, they bisect each other. E is the midpoint ofand F is the midpoint of. Published by Lawrence Hunter Modified over 3 years ago.

Example 2b CDFG is a rhombus.