(Please Help)1.The treasure map on a coordinate plane 2.The length and slope of each side to justify the classification of your quadrilateral 3.The directions to finding the treasure: Include the explanation for how each direction represents a quadrilateral property. Be sure to include at least three properties.
Are we missing a picture?
http://learn.flvs.net/webdav/educator_geometry_v14/module05/img/05_07b_01_01_lg.jpg
@TheBatman
We are not able to access the website.
ok hold on,i will get it for you @TheBatman
The quality of image isn't too great. but what do you need us to help you with?
creating a treasure map. I need to do these 1.The treasure map on a coordinate plane 2.The length and slope of each side to justify the classification of your quadrilateral 3.The directions to finding the treasure: Include the explanation for how each direction represents a quadrilateral property. Be sure to include at least three properties. I would appreciate it ALOT!
@TheBatman
So, are we suppose to create line from the houses to the X?
idk.. all it says is this (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
@TheBatman
So, what quadilateral are you using?
Any of these @TheBatman
YOu have to use all of them?
No,you pick one @TheBatman
Why am I picking?
I mean that you dont need to use all of them
Ok. So which one did you pick?
Which one would be best> i can use any of them
I don't know what you mean by best, but I think any of them work.
kite, trapezoid or a parallelogram
ok,well lets use trapezoid then unless you want to use a different one
Just make sure that no sides are perpendicular to the x-axis.
How should i start it off? do you know how to do it?
Do well have to follow the road and avoid the mountains?
i dont know. it just says that i need to submit this 1.The treasure map on a coordinate plane 2.The length and slope of each side to justify the classification of your quadrilateral 3.The directions to finding the treasure: Include the explanation for how each direction represents a quadrilateral property. Be sure to include at least three properties.
Do you know how to do it @TheBatman
1. IS it already on a coordinate plane? I can't see from this resolution.
I won't be able to help you know, but post the URL in the chats so people can see, ok?
@Directrix
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