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Geometry 53 Online
OpenStudy (anonymous):

Find the length and slope of each side to justify the classification of your quadrilateral. For example, if your map was a square, your calculations would prove that all four sides are congruent, slopes of opposite sides are congruent, and slopes of adjacent sides are opposite reciprocals.

OpenStudy (anonymous):

OpenStudy (anonymous):

HELP?

OpenStudy (anonymous):

http://openstudy.com/study#/updates/501078c1e4b009397c687cf4 maybe this can help

OpenStudy (anonymous):

That doesn't tell me how to do it, but I appreciate it :)

OpenStudy (anonymous):

you are welcome i am still trying to get a answer for you

OpenStudy (anonymous):

Thank you

OpenStudy (anonymous):

there is an explanation on here http://inquus.org/updates/51fc75e5e4b05ca7841f3816

OpenStudy (anonymous):

I want to know how to actually find the slope and the length of the picture I posted

OpenStudy (anonymous):

If someone can just tell me the equation process, and what to do, then I can do it myself. I just need to know how

OpenStudy (anonymous):

The link you gave is the assignment I'm working on

OpenStudy (anonymous):

(Part 1;Decide on which quadrilateral you will create. For this activity you may use a kite, trapezoid or a parallelogram (that is not a square, rhombus, or rectangle). Graph the quadrilateral on a coordinate plane. You may print and use graph paper a drawing program such as GeoGebra. The four vertices of the quadrilateral will serve as four destinations on your map. One can be the starting point, the others can be clues along the way, and the last one will be where X marks the spot! Find the length and slope of each side to justify the classification of your quadrilateral. For example, if your map was a square, your calculations would prove that all four sides are congruent, slopes of opposite sides are congruent, and slopes of adjacent sides are opposite reciprocals. Part 2:You need to create a set of directions so you can come back and find the treasure later. Your directions need to explain how to get from each destination on the map to the next one. Use the properties of quadrilaterals in your directions. At least three different quadrilateral properties must be used. What does it mean to use properties of quadrilaterals in your directions? Here is an example: If your map is in the shape of a parallelogram, your opposite sides will have equal slopes. You could say that to get from Point A to Point B you travel up 3 units and right 2 units to the Palm Tree. From there you might travel East 5 units to Point C. From Point C, you would travel down 3 and left 2 units, where X marks the spot. This proves that the slopes of opposite sides are equal. Include two more properties in your directions. Don’t forget to finish the directions to return to the starting point. Part 3:Create a key for your map. Show proof that following the directions will get you to the treasure. If one of the directions is to make a 90 degree turn, show how you can prove the turn from one side to another is 90 degrees. If one of the directions is to travel the same distance as a previous side, use the distance formula to show the two distances are the same this is from the link

OpenStudy (anonymous):

This is the assignment directions.

OpenStudy (anonymous):

@kayla_b_stephens u just posted a new question not a answer lol

OpenStudy (anonymous):

@UditKulka that is the assigment I'm actually working on

OpenStudy (anonymous):

i dont know what to do then im in 8th

OpenStudy (anonymous):

Well this is the last assignment I have to do before my course is done so

OpenStudy (anonymous):

I need to know how to find the slope and length of a kite . Do you know the equation? @UditKulka

OpenStudy (anonymous):

no sorry

OpenStudy (anonymous):

Do u mean diagonals of a kite

OpenStudy (anonymous):

Why don't u take a square for instance and not kite?

OpenStudy (anonymous):

yeah do you mean diagonals

OpenStudy (anonymous):

Why don't u take a square for instance and not kite?

OpenStudy (anonymous):

Well i got the answer to ur question

OpenStudy (anonymous):

use the slop formula, and distance formula

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