Student Papers
Search:
 
Home | Join | Login | Logout | FAQ | Privacy Policy | Cancel Account | Contact Us |

Acceptance Essays
Alcohol and Drugs
American History
Anatomy and Physiology
Animal Science
Anthropology
Architecture
Arts
Astronomy
Aviation
Biographies
Biology
Book Reports
Business
Chemistry
Computers and Internet
Creative Writing
Current Events
Economics
Education
Engineering
English
Environmental Issues
Ethics
European History
Film and Cinema
Foreign Languages
Geography
Government
Health and Beauty
Health Care
History
Human Sexuality
Legal Issues
Marketing
Mathematics
Medicine
Movies
Music
Mythology
Philosophy
Physics
Poetry
Political Issues
Political Science
Psychology
Religion
Science
Shakespeare
Social Issues
Sociology
Speech and Communications
Sports and Games
Supernatural Issues
Technology
Theater
World History
Zoology

Pythagorean Theorm

Below is a short sample of the essay Pythagorean Theorm. If you sign up you could be reading the rest of this essay in under two minutes. Registered users should login to view the essay.

Pythagorean Theorm

The Pythagorean Theorem is a geometrical expression used often in math and physics. It used to
2 2 2
find the unknown side of a right triangle. The exponential form of this theorem a + b = c . That is
the equation you use when you are looking for the unknown side of a right triangle, and it is what
I’ll demonstrate on the attached exhibit.
The upside down capital L in the bottom of the left hand corner indicates that sides A & B are
the legs of the triangle. Since we know side A = 5 inches and B = 3 inches we may fill that in to
2 2 2
or equation for step one. (1) 5 + 3 = c What the theorem will help us find is the c side of this
triangle. 2. 25 + 9 = c All we do is distribute 5 to the second power and 3 to the second power as seen is step two. Next, we add these two numbers together to get 34, 25+9=34, in step three. 3. 25+9=34 Then, in step four we find the square root of 34. 4. 34 In step five we see that 5.83 is the unknown side of the right triangle. 5. c= 5.83 We found this answer by using the Pythagorean Theorem as taught in geometrical form.
This theorem may also be summed up by saying that the area of the square on the hypotenuse, or opposite side of the right angle, of a right triangle is equal to sum of the areas of the squared on the legs.
The Pythagorean Theorem was a studied by many people and groups. One of those people being Euclid. Sometimes the Pythagorean Theorem is also referred to as the 47th Problem of Euclid. It is called this because it is included by Euclid in a book of numbered geometric problems. In the problem Euclid studied he would always use 3, 4, and 5 as the sides of the right triangle. He did this because 5 x 5 = 3 x 3 + 4 x 4. The angle opposite the side of the legs was the right angle, it had a length of 5. The 3:4:5 in the right triangle was known as a Pythagorean triple or a three digits that could be put in a right triangle successfully. These three numbers were also whole numbers and were used in the Egyptian string trick, which I will talk about later. This Pythagorean triple, 3:4:5, are the smallest integer series to have been formed, and the only consecutive numbers in that group that is important. These numbers can be, and often were, studied from a philosophical stand point.
The symbolic meanings of the 3:4:5 triple told by modern writers such as Manly P. Hall say 3 stands for spirit, 4 stands for matter, and 5 stands for man. Using Hall’s study the symbolism of this arrangement is as f...

The complete article is about 1171 words and 4.68 pages long.

To continue reading the complete article, subscribe below and get free instant unlimited access.

Membership Plans Credit Card Check

1 month membership (recurring billing) $19.95 $19.95

3 month membership (recurring billing) $29.95 $29.95

6 month membership (non-recurring billing) $49.95 $49.95

Once you have registered for an Account, No refunds can be issued.
Please make sure you look over the site before you purchase an account!!!


Home | Login | Logout | Join | FAQ | Privacy Policy | Contact Us | Cancel Account

© 1998-2007 Student Papers. All Rights Reserved.
If you have forgotten your username or password, please click here.
If you would like to cancel your account, please click here.