Fermats Last Theorem

Sep 15, 2012

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Fermats Last Theorem

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Pythagoras Theorem

Index number. Base number. Pythagoras Theorem. Reminder of square numbers:. 3 2. 1 2 =. 1 x 1 =. 1. 2 2 =. 2 x 2 =. 4. 3 2 =. 3 x 3 =. 9. The index number tells us how many times the base number is multiplied by itself. 4 2 =. 4 x 4 =. 16.

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DeMoivre's Theorem

DeMoivre's Theorem. Lesson 5.3. Using Trig Representation. Recall that a complex number can be represented as Then it follows that What about z 3 ? . DeMoivre's Theorem. In general (a + b i ) n is Apply to Try . Using DeMoivre to Find Roots. Again, starting with a + b i =

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Bayes’ Theorem

Bayes’ Theorem. Special Type of Conditional Probability. Recall- Conditional Probability. P ( Y  T  C | S ) will be used to calculate P ( S | Y  T  C ) P ( Y  T  C | F ) will be used to calculate P ( F | Y  T  C ) HOW????? We will learn in the next lesson?

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Fermat’s Last Theorem

Fermat’s Last Theorem. By: Andy Smith. Fermat’s Professional life. Lived 1601-1665 Law school Councilor at the parliament of the French city of Toulouse Judge with a reputation for a good mind but being somewhat distracted Mathematics was a hobby maxima, minima, and tangents.

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Fermat’s Last Theorem

Fermat’s Last Theorem. Samina Saleem Math5400. Introduction The Problem. The seventeenth century mathematician Pierre de Fermat created the Last Theorem which became one of the most challenging problems in mathematics .The theorem states that:

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Fermat’s Last Theorem can Decode Nazi military Ciphers

Fermat’s Last Theorem can Decode Nazi military Ciphers. What does Euclid, Pythagoras, Pierre de Fermat, Sophie Germain, and Lame all have in common? . The connection between Fermat’s Last Theorem and Nazi military ciphers are:.

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Theorem

Theorem. A quadrilateral is a parallelogram if and only if the diagonals bisect each other. . The diagonals bisect each other. Line segment DE is congruent to line segment EB & line segment AE is congruent to line segment EC. . What am I trying to prove?. ABCD is a parallelogram.

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Proving Fermat’s last theorem

Proving Fermat’s last theorem. FLT and lessons on the nature and practice of mathematics. The theorem. There is no (non-zero) solution where x,y,z are integers and n>2 for: x n + y n = z n

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Superposition Theorem, Thevenin’s Theorem

Superposition Theorem, Thevenin’s Theorem. Lecture No.6 By – Engr Sajid Hussain Qazi Lecturer Mehran University C.E.T Khairpur. Superposition Theorem.

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Fermat’s Last Theorem

Fermat’s Last Theorem. Presenter: Hanh Than. FLT video. http://www.youtube.com/watch?v=SVXB5zuZRcM. Pierre de Fermat. Pierre de Fermat (17 August 1601– 12 January 1665): a French lawyer and an amateur mathematician. Diophantine equation.

919 views • 23 slides

HINGE THEOREM

A. m<B < m<E AC < DF. D. HINGE THEOREM. B. C. E. F. m< B > m<E CB > FE. C. A. B. F. D. E.

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Pythagorean Theorem

Pythagorean Theorem. … with applications to finding area. Pythagorean Theorem. is true for all right triangles. c. a. b. Note: C must be the hypotenuse. Find x. 17. 15. x. Find x. Leave answer in SRF. x. 4. Find x. Leave answer in SRF. x. 4. Pythagorean Triples .

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Divergence Theorem

Divergence Theorem. Also known as Gauss’ Theorem. Divergence. In calculus, the divergence is used to measure the magnitude of a vector field’s source or sink at a given point Thus it represents the volume density of the outward flux of a vector field

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Fermat’s Last Theorem

Fermat’s Last Theorem. by Kelly Oakes. Pierre de Fermat ( 1601 – 1665). Born in Beaumont-de-Lomagne, 36 miles north-west of Toulouse, in France. He was a lawyer at the Parlement of Toulouse, and also an amateur mathematician (now widely regarded as "The King of Amateurs“).

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Theorem

Theorem. For g : R  R If X is a discrete random variable then If X is a continuous random variable Proof: We proof it for the discrete case. Let Y = g ( X ) then. Example to illustrate steps in proof. Suppose i.e. and the possible values of X are

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“fermat” and (“last theorem” or “great theorem”)

Secure Computation of Constant-Depth Circuits with Applications to Database Search Problems Omer Barkol Yuval Ishai Technion. Motivation: private database search. D?. Client. Server. q. D. “fermat” and (“last theorem” or “great theorem”). q?. What is he working on?.

447 views • 28 slides

Pythagorean Theorem :

http://scidiv.bcc.ctc.edu/math/Pythagoras.html. Pythagorean Theorem :. The Pythagorean Theorem says that in any right triangle, the lengths of the hypotenuse and the other two sides are related by a simple formula. http://www.emsl.pnl.gov:2080/docs/mathexpl/pythag.html.

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Theorem

Theorem. The angle subtended by an arc at the centre is double the angle subtended by it at any point on the remaining part of the circle. The three cases. We have to consider three cases When arc PQ is minor arc When arc PQ is a semicircle When arc PQ is major arc. Case-1.

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Factor Theorem Remainder Theorem

Core 1 Polynomials Dividing polynomials, Factor Theorem and Remainder Theorem. Binomial Expansion. Since we’ll be talking about factorials (5! = 1 × 2 × 3 × 4 × 5 = 120 ) in the binomial expansion, a question to think about before we start:

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Pythagorean theorem

Pythagorean theorem. By Megan and Shelbie:D. Who invented it?. A Greek man named Pythagoras invented this pythagreom theorem. It was invented by the year 530bc .

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Theorem

Theorem. Suppose { a n } is non-decreasing and bounded above by a number A . Then { a n } converges to some finite limit a , with a  A. Suppose { b n } is non-increasing and bounded below by a number B . Then { b n } converges to some finite limit b , with b  B. Boundedness.

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Pythagorean Theorem

Pythagorean Theorem. MCC8.G.6-8: Apply the Pythagorean Theorem to determine unknown side lengths in right triangles in real-world and mathematical problems in two and three dimensions. No need For notes On this slide. Essential ??.

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