LESSON 6-5 PROBLEM SOLVING CONDITIONS FOR SPECIAL PARALLELOGRAMS

Auth with social network: Since EG and FH have the same midpoint, they bisect each other. Give all the names that apply. A rectangle is a quadrilateral with four right angles. ABCD is a rectangle.

Add this document to collection s. My presentations Profile Feedback Log out. Show that its diagonals are congruent perpendicular bisectors of each other. Determine if the conclusion is valid. Suggest us how to improve StudyLib For complaints, use another form. PQTS is a rhombus.

Share buttons aolving a little bit lower. What is the most precise name based on the markings? Your e-mail Input it if you want to receive answer. To make this website work, we log user data and share it with processors. PQTS is a rhombus. Warm up 1 Find 4. Applying Conditions for Special Parallelograms Determine if the conclusion is valid. Upload document Create flashcards.

6-4 Properties of Special Parallelograms Warm Up Lesson Presentation

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Then tell whether the polygon is regular or irregular, concave or convex. Registration Forgot your password?

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

Name the polygon by the number of its sides. ABCD is a rectangle.

Subtract 20 from both sides and divide both sides by Why must ABCD be a rectangle? Identifying Special Parallelograms in the Coordinate Plane Use the diagonals to determine whether a parallelogram with the given vertices is a rectangle, rhombus, or square.

You can also prove that a given quadrilateral is a rectangle, rhombus, or square by using the definitions of the special quadrilaterals. Feedback Privacy Policy Feedback.

About project SlidePlayer Terms of Service. Add this document to saved. The diagonals are congruent perpendicular bisectors of each other. So a square has the properties of all three. If not, tell what additional information is needed to speical it valid.

Geo 6.5 Conditions for Special Parallelograms PPT

To prove that a given quadrilateral is a square, it is sufficient to show that the figure is both a rectangle and a rhombus. Holt Geometry Conditions for Special Parallelograms When you are given a parallelogram with certain properties, you can use the theorems below to determine whether the parallelogram is a rectangle. Holt Geometry Conditions for Special Parallelograms Below are some conditions you can use to determine whether a parallelogram is a rhombus.

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lesson 6-5 problem solving conditions for special parallelograms

AEFD is a parallelogram. Revised Geometry Lesson 6. Warm Up Find conditikns unknown side length in each right triangle with legs a and b and hypotenuse c.

lesson 6-5 problem solving conditions for special parallelograms

Example 2a CDFG is a rhombus. Add to collection s Add to saved.

MNRS is a rhombus. EFGH is a rhombus. Part I A slab of concrete is poured with diagonal spacers. Show that the diagonals of square STVW are congruent perpendicular bisectors of each other.