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[DOC File]Exercises 1 - Kent
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IRRATIONAL NUMBERS. is the set of numbers in which the decimal does not terminate and does not repeat. examples: These are all irrational numbers. (square root of 2) = 1.414213562... does not terminate nor repeats ∏ (pi) = 3.141592654...
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[DOC File]Classify these numbers as either rational or irrational ...
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Irrational. Number: An irrational number is one that . cannot. represented as a ratio of . p q , such that p and q are both integers and q≠0 . Irrational numbers cannot. be expressed as a terminating or repeating decimal. (Examples: 3 , π, 5 2 , e )Irrational numbers are difficult to comprehend because they cannot be expressed easily.
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[DOC File]Finding Irrational Numbers on the Number Line
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An Irrational number is multiplied by another Irrational number. Write down an example to show that the answer could be a rational number. Show one way where two of the same numbers are used, and a way where two different numbers are used. HINT: Use the square root rule √10 x √2 = √20. Question 7
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Rational and Irrational Numbers (Definition & Examples)
An irrational number is a number that cannot be written as p/q with p and q integers. Example 2.5. [2] The following numbers are all irrational: π, e, , . 3) Square root of 2. There is a very nice proof showing that is irrational. Theorem 3.1 [3] The number is irrational. Proof: Assume that is not irrational, i.e., assume that is rational.
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[DOC File]Irrational Numbers
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Ask students to define an irrational number and give you an example. The teacher will record student examples on the board. Ask students if they know the exact value of any of these examples. Ask them if they know how to find the location of their example numbers on the number line. Show them how to locate √2 by following the steps below:
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[DOCX File]Gwinnett County Public Schools
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Irrational numbers. are numbers which can be expressed as non-terminating decimals. without a specific pattern. Example: are irrational numbers . State which set or sets of numbers the following are elements of : rational ( Q), irrational (IR), integers(I), whole numbers(W), real (Re).
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[DOC File]Rational and Irrational Numbers - SINE OF MADNESS
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Classify these numbers as either rational or irrational and explain your reasoning. 1. 7423. 2. 3. .0174529816283… 4. .8673649201. Give an example of a number that would satisfy these rules. 5. A number that is rational and an integer but not whole. 6. A number that is whole but not counting. 7. A number that is real but not rational.
rational and irrational numbers worksheet

Example of irrational numbers