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II. Translate each of the following sentences into mathematical sentence using symbols or notations. П. 1. Square root of five is not a rational number. 2. Four is an even number. 3. The square of any real number x is positive. 4. There exist two real numbers x, y such that the product of their sum and difference is equal to the difference of their squares. 5. The square of the sum of any two real numbers x, y is equal to the sum of their squares plus twice their product.

II. Translate each of the following sentences into mathematical sentence using symbols or notations. П. 1. Square root of five is not a rational number. 2. Four is an even number. 3. The square of any real number x is positive. 4. There exist two real numbers x, y such that the product of their sum and difference is equal to the difference of their squares. 5. The square of the sum of any two real numbers x, y is equal to the sum of their squares plus twice their product.

Algebra: Structure And Method, Book 1
Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter1: Introduction To Algebra
Section1.9: Opposites And Absolute Values
Problem 45WE
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Translate each of the following sentences into mathematical sentence using symbols or notations. II. 1. Square root of five is not a rational number. 2. Four is an even number. 3. The square of any real number x is positive. 4. There exist two real numbers x, y such that the product of their sum and difference is equal to the difference of their squares. 5. The square of the sum of any two real numbers x, y is equal to the sum of their squares plus twice their product.
Transcribed Image Text:Translate each of the following sentences into mathematical sentence using symbols or notations. II. 1. Square root of five is not a rational number. 2. Four is an even number. 3. The square of any real number x is positive. 4. There exist two real numbers x, y such that the product of their sum and difference is equal to the difference of their squares. 5. The square of the sum of any two real numbers x, y is equal to the sum of their squares plus twice their product.
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