Math Fencing Project
I have to find the maximum area for a given perimeter (1000m) in this
project. I am going to start examining the rectangle because it is by
far the easiest shape to work with and is used lots in places (most
things use rectangles for design- basic cube .etc). To start with what
type of rectangle gives the best result.
A regular square or an irregular oblong?
I start by having 4 individual squares.
[IMAGE]
[IMAGE]
[IMAGE]
[IMAGE]
[IMAGE][IMAGE] Goes to
[IMAGE]
[IMAGE]
Regular square irregular oblong
Now look at how many sides are exposed on each shape-
å sides of each cube internal1 å sides of each cube internal2
[IMAGE][IMAGE]Ratio for square = ratio for oblong =
å sides of each cube exposed1 å sides of each cube exposed2
2 ´4 (1 ´ 2) + (2 ´ 2)
[IMAGE][IMAGE] = =
2 ´ 4 (3 ´ 2) + (2 ´ 2)
= 1 = 0.6
This can be further done by having more squares (to show that the more
irregular a square is the less area it has for that given perimeter.
BUT if we want the same perimeter (which we do) we have to take away a
square for the irregular oblong to make it the same area as the
regular square.
[IMAGE]
[IMAGE]
Now look the irregular oblong has less area. So we've proved that for
rectangles. The more sides kept internal, the smaller the area. Now we
desimplify the length ´ width equation-
[IMAGE] ab
= ½ (a2 + b2) ´ ½ (a2 + b2) eventhough it would be easier to do ab,
this shows what I mean.
½ (a2 + b2) makes the sides even like a square
ab
[IMAGE] ½ (a2 + b2) times it by the ratio of its real area to a
squares. (like in percent)
or simply written
A = ab
Every father shows the love for his son in a different way. in this scene, we the father shows us the different way. However, a father gets angry about his son. The son asked a simple question but the meaning on that question was big. The question was "How come you ain't never liked me?". The Fences play by August Wilson, this play they did it more than once on some different times, places, actors, etc. However, in this paper you are going to find comparison between two scenes the first was on 1987 and the actor was James Earl Jones, The second scene by Denzel Washington on 2010. Now you will find the actor’s approach, approaching the idea from the text, and the effective and the ineffective of the scenes.
B has increased by one fifth of what Test tube A is and Test tube C
August Wilson’s Fences is a powerful play that centers on Troy Maxson and the Maxson family. While Wilson’s plays are entertaining, his goal is to provide the black community a source of entertainment in which they can be proud of their history. Wilson’s Fences does that through showing the complexities of Troy Maxson. Troy is the protagonist of the play. He is at constant battle with himself over racial issues that have plagued him throughout his life. In spite of being promoted as the first black truck driver at his job, he is unable to forget how race kept him from achieving baseball fame. However, Troy is able to build a suitable life for his family. Troy is a strong character, but his personal faults end up destroying what he should value most, his family. Throughout the play, there is focus on building a fence around the Maxson home; this fence becomes a metaphor for Troy and other members of his family. While the play is set around building a literal fence, the true focus is on the metaphorical fence for each character (O’Reilly).
a level area of land. She is not concerned about the shape of the plot
Take the measures of both the opisthocranion and the opisthocranion orale and the divide them then multiply that answer by 100 [(A/B)x100]
Fences serve as an enclosure, a barrier or a boundary to something. A fence does not have to be physical, it can be metaphorical one serving as an enclosure or a boundary to ideas. In Fences August Wilson uses metaphorical fences created by Troy and Cory to show the struggles of Black America. Because of his experience with segregation, Troy builds fences in his relationships.
* Surface Area - This will not affect any of my results, as we are
In the book The Other Side, the author creates a curious tone and uses the fence as a symbol of segregation to illustrate an example that no matter the color of your skin we are all made equal. The book presents a great lesson for all children, especially with the book coming from a child’s point of view.
Fence builders must be highly skilled in order to erect a fence that provides what the home or business owner wants. It has to look good, and do the job that it's intended for. Some are made to provide privacy, others may be erected to keep people out, and pets in, still others are chosen for their curb appeal. There is a lot of thought that goes into choosing a fence,
I am going to begin by looking into going up in 0.1cm from 0cm being
The term Pythagorean triple is meant to explain that if three different positive integers, which each measure the distance of one side of a right angle triangle, (usually known as either a, b and c or side1, side2 and side3) fit the rule a2 + b2 = c2 then the combination of those numbers is a Pythagorean triple. The concept is only correct when the triangle used is a right angle triangle because there must be a hypotenuse across from the right angle. The demonstration used consists of three triangles each of them use positive integers, are right angle triangles and they all fit the rule a2 + b2 = c2, which means they are Pythagorean triples.
A farmer has 1000m of fencing and wants to fence off a plot of level
- Suface Area: if you are to change the surface area it is going to
One of the common concepts of Euclidean geometry that is being taught in school is the area of an object. The simplest case is a rectangle with sides a and b, and has area ab. By putting a triangle into an appropriate rectangle. One can show that the area of the triangle is half the product of the length of one of its bases and its corresponding height, thus the formula to find the area of a triangle is bh/2 (Artmann, 2016, para. 8). The study of triangles is very essential in
The Golden Ratio is also known as the golden rectangle. The Golden Rectangle has the property that when a square is removed a smaller rectangle of the same shape remains, a smaller square can be removed and so on, resulting in a spiral pattern.