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Geometry 6.5 Assignment: Trapezoids and Kites (pp 35663) 1. What is your name? Decide whether the figure is a trapezoid. If it is, is it an isosceles trapezoid? 2. 3. 4. Quadrilateral BCD is a trapezoid
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How to fill out geometry 65 assignment trapezoids:

01
Start by reviewing the properties of trapezoids, such as the fact that they have one pair of parallel sides.
02
Identify the given information in the assignment, which may include the lengths of the bases and the height of the trapezoid.
03
Use the given information to calculate the area of the trapezoid using the formula: A = (base1 + base2) * height / 2.
04
If the assignment requires finding the perimeter of the trapezoid, add up the lengths of all the sides.
05
Pay attention to any additional instructions or requirements in the assignment, such as labeling the diagram or showing all work.

Who needs geometry 65 assignment trapezoids?

01
Students studying geometry in a math course, particularly those in a geometry 65 class.
02
Anyone learning about the properties and formulas associated with trapezoids.
03
Individuals preparing for exams or assessments that include questions on trapezoids and their calculations.
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Geometry 65 assignment trapezoids is a mathematical assignment that focuses on the properties and calculations related to trapezoids.
Geometry students or individuals studying geometry are required to complete the assignment on trapezoids.
To fill out the geometry 65 assignment on trapezoids, one must understand the properties of trapezoids and perform the necessary calculations following the guidelines provided.
The purpose of geometry 65 assignment trapezoids is to assess the students' understanding of the properties and calculations related to trapezoids.
The information reported on geometry 65 assignment trapezoids includes the measurements of the trapezoid's sides, angles, and area, as well as any related calculations.
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pp Trapezoids midsegment Quadrilateral ABCD ABCF JML MJK CDA scalene BC diagonals parallelogram vertices bisect trapezoid polygon NP congruent perpendicular isosceles rectangle KL EF hundredth AF Kites LB diagram AB

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