<--- Back to Details
First PageDocument Content
Numbers / Continued fractions / Normal distribution / Euler–Mascheroni constant / Ring of periods / Generalized continued fraction / Transcendental number / Partition / Square root of 2 / Mathematics / Mathematical constants / Mathematical analysis
Date: 2004-10-11 13:29:13
Numbers
Continued fractions
Normal distribution
Euler–Mascheroni constant
Ring of periods
Generalized continued fraction
Transcendental number
Partition
Square root of 2
Mathematics
Mathematical constants
Mathematical analysis

Add to Reading List

Source URL: assets.cambridge.org

Download Document from Source Website

File Size: 189,48 KB

Share Document on Facebook

Similar Documents

MAS115: HOMEWORK 3 SAM MARSH 1. The square-root of 2 Here, we’re going to investigate a solution of the equation x2 = 2.

MAS115: HOMEWORK 3 SAM MARSH 1. The square-root of 2 Here, we’re going to investigate a solution of the equation x2 = 2.

DocID: 1tJBX - View Document

First round Dutch Mathematical Olympiad 18 January – 28 January 2016 • Time available: 2 hours. • The A-problems are multiple choice questions. Exactly one of the five given options is correct. Please circle the le

First round Dutch Mathematical Olympiad 18 January – 28 January 2016 • Time available: 2 hours. • The A-problems are multiple choice questions. Exactly one of the five given options is correct. Please circle the le

DocID: 1qinw - View Document

Issues in Multimedia Authoring Lecture 10: Limitations of Computers Keith Douglas  Summary

Issues in Multimedia Authoring Lecture 10: Limitations of Computers Keith Douglas Summary

DocID: 1qeXR - View Document

The Tonelli-Shanks algorithm  Ren´e Schoof, Roma 20 dicembre 2008 let p > 2 be prime. We describe an algorithm (due to A. Tonelli (Atti Accad. Linceiand D. Shanks (1970ies)) to compute a square root of a given sq

The Tonelli-Shanks algorithm Ren´e Schoof, Roma 20 dicembre 2008 let p > 2 be prime. We describe an algorithm (due to A. Tonelli (Atti Accad. Linceiand D. Shanks (1970ies)) to compute a square root of a given sq

DocID: 1oo9G - View Document

Lesson 10-3 Example 1 Irrational Roots Solve x 2 + 12x + 36 = 11 by taking the square root of each side. Round to the nearest tenth if necessary. x 2 + 12x + 36 = 11 Original equation

Lesson 10-3 Example 1 Irrational Roots Solve x 2 + 12x + 36 = 11 by taking the square root of each side. Round to the nearest tenth if necessary. x 2 + 12x + 36 = 11 Original equation

DocID: 1jkVQ - View Document