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1. Anamorphic is when an image is purposefully distorted or stretched, to appear normal or natural, but only from a certain viewpoint.
2. For this project, we needed a picture frame with the glass still in it, a 3D image traced onto the glass, a stand to hold the picture frame, poster board, beads to place the dots, and a pointing stick. 3. Our anamorphic drawing was a result of a projection because we looked at the normal picture through the glass then repeated or projected it onto the lager paper behind it. We took the normal picture and traced it onto the glass frame, from there we propped the frame on a desk and placed the poster board behind it. I then used the finger pointer to match the beads at the same points of the original shape, but projected onto the poster board. Once we had completed that we connected the lines and shaded, making or anamorphic picture look 3D. 4. The most challenging part of the anamorphic project was in the beginning when we were trying to place the dots without a pointer. My group kept trying to place the dots by saying “left” right” “up” or “down” but it was had to place the exact point, so we would settle, making our picture very sloppy and messed up. |
East Rock Spire Equations:
Tan72=H/(x+11) Tan75=H/X
H= tan72(x+11) H=tan75(x)
H=xtan72+11tan40
Xtan75=xtan72+11tan40
Xtan75-xtan72=11tan40
X(tan75-tan72)=11tan40
X= 11tan40/9tan75-tan72)
X=14.10 Tan75(14.10)=138.473ft
Tan72=H/(x+11) Tan75=H/X
H= tan72(x+11) H=tan75(x)
H=xtan72+11tan40
Xtan75=xtan72+11tan40
Xtan75-xtan72=11tan40
X(tan75-tan72)=11tan40
X= 11tan40/9tan75-tan72)
X=14.10 Tan75(14.10)=138.473ft
South Telephone Pole Equations:
Tan82 = H/X Tan78 = h/(x+64)
H=xtan82 H=(x+64) tan78
H=xtan78+64tan78
xtan82=xtan78+64tan78
Xtan82-Xtan78=64tan7
X=(tan82-tan78=64tan78
X=64tan78/(tan82-tan78)
X= 124.8 124.8(tan)82=887.99ft
Tan82 = H/X Tan78 = h/(x+64)
H=xtan82 H=(x+64) tan78
H=xtan78+64tan78
xtan82=xtan78+64tan78
Xtan82-Xtan78=64tan7
X=(tan82-tan78=64tan78
X=64tan78/(tan82-tan78)
X= 124.8 124.8(tan)82=887.99ft
West Light Pole equations:
Tan33/1=H/33
H=21.43
Tan33/1=H/33
H=21.43
Hexaflexagon
My hexaflexagon represents rotational symmetry by displaying the same image every 90 degree angle. My hexaflexagon also displays reflectional symmetry by reflecting itself six times on one of the sides of the shape, as seen in the picture.
The thing I most like about my hexaflexagon would be the way I colored it. I like my coloring job because the designs and colors that I used, are very bright and give a trippy, hallucinating feeling to the object when it is spun. If I were to redo my hexaflexagon, I would add a lot more rotational symmetry. I think the rotational symmetry is much more ascetically pleasing, especially with the bright colors. From this project I learned that I'm a lot more engaged in my work if I can color it and make it my own.
The thing I most like about my hexaflexagon would be the way I colored it. I like my coloring job because the designs and colors that I used, are very bright and give a trippy, hallucinating feeling to the object when it is spun. If I were to redo my hexaflexagon, I would add a lot more rotational symmetry. I think the rotational symmetry is much more ascetically pleasing, especially with the bright colors. From this project I learned that I'm a lot more engaged in my work if I can color it and make it my own.
Snail Trail
The snail trail is a perfect example of reflectional symmetry. The picture is made up of six different colored circles that were reflected across multiple lines inside of a circle.
Snail Trail Reflection
The snail trail was a wonderful project. Just like the hexaflexagon I found that coloring and being able to make my project my own made me much more interested in my work.
Two Rivers
For the two rivers project the objective was to fine a house within a five mile radius of a sewage plant. The house also had to be at the shortest distance between the two rivers surrounding it.
If the house is located away from the bank of the river, then it creates a vertex between the house and the two rivers. Because a straight line is the shortest distance to something, creating a vertex cause the distance to increase. If the goal of the project is to find the shortest distance between the two rivers from the house then having the house located off either of the river banks would not be good placement.
If the house is located away from the bank of the river, then it creates a vertex between the house and the two rivers. Because a straight line is the shortest distance to something, creating a vertex cause the distance to increase. If the goal of the project is to find the shortest distance between the two rivers from the house then having the house located off either of the river banks would not be good placement.
Because the river is located on the bank of river A it is a straight line to the other shore of river B. Because a straight line is the shortest distance to anything it makes since that the house would be located on the bank of the river right at the five-mile radius of the sewage plant. The either bank of the rivers is the shortest distance.
Burning Tent Project
For the burning tent project the goal was to find the shortest distance for the campers location to the river, and then to the tent, to put out the tent.
To find the shortest distance from the camper to the river to the tent, we had to use the reflecting line of the tent fire to the camper. You also had to use the line from the tent fire to the river as a perpendicular line to the tent fire to the camper line.
To find the shortest distance from the camper to the river to the tent, we had to use the reflecting line of the tent fire to the camper. You also had to use the line from the tent fire to the river as a perpendicular line to the tent fire to the camper line.
Feed and Water Project
The goal of the feed and water project was to find the shortest distance from the pasture to the river. It was also to find the shortest distance for the river to the pasture.
Finding the correct angles took using the line that equally divided the point where the river and pasture met.
From there, the points connecting the pasture and the river had to be perpendicular bisectors of the diving line.
Finding the correct angles took using the line that equally divided the point where the river and pasture met.
From there, the points connecting the pasture and the river had to be perpendicular bisectors of the diving line.