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Lesson 5.6 Properties of Special Parallelograms Name Period 1. PQRS is a rectangle and OS 16. Date 2. KLMN is a square and 3. ABCD is a rhombus, NM 8. AD 11, and DO 6. OQ mOKL OB mQRS mMOL BC SQ Perimeter.

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  1. Click the ‘Get Form’ button to obtain the form, and access it in your preferred editing tool.
  2. Begin by filling out the name field. Enter your full name in the designated area to identify your submission.
  3. In the period field, provide the relevant period number associated with your geometry class.
  4. Fill out the date field with the current date or the date of submission. Make sure to use the correct format as indicated on the form.
  5. Proceed to complete the sections about the properties of Special Parallelograms. Carefully input values for PQRS, KLMN, and ABCD as required based on provided information.
  6. For each exercise from 5 to 18, evaluate the questions and input answers in the spaces provided. Ensure all values are accurately calculated and filled in.
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1:15 16:14 Alright so let's take a look at why this is. Okay I know that these sides are parallel so we'reMoreAlright so let's take a look at why this is. Okay I know that these sides are parallel so we're looking at this angle here and this angle. Here notice they are same side interior angles.

Conditions for Parallelograms Both pairs of opposite sides are congruent. Both pairs of opposite angles are congruent. The diagonals bisect each other. One angle is supplementary to both its consecutive angles.

All parallelograms, such as FGHJ, have the following properties. Opposite angles are congruent. Consecutive angles are supplementary. The diagonals bisect each other.

Here are the four properties of a Parallelogram: Opposite angles are equal. Opposite sides are equal and parallel. Diagonals bisect each other. Sum of any two adjacent angles is 180°

There are six important properties of parallelograms to know: Opposite sides are congruent (AB = DC). Opposite angels are congruent (D = B). Consecutive angles are supplementary (A + D = 180°). If one angle is right, then all angles are right. The diagonals of a parallelogram bisect each other.

Theorem: A quadrilateral is a parallelogram if a pair of opposite sides is equal and parallel. In a quadrilateral ABCD, the side AB is equal to the side DC. Also, the side AB is parallel to the DC.

Properties of Parallelogram The opposite sides are parallel and equal. The opposite angles are equal. The consecutive or adjacent angles are supplementary. If any one of the angles is a right angle, then all the other angles will be at right angle.

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