33420514
Descripción
Mapa Mental por Nasyita Aqilah, actualizado hace más de 1 año
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Creado por Nasyita Aqilah
hace más de 4 años
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Irrational Numbers
- Definition
- Real number that cannot be written as a simple fraction
- Any real number that cannot be expressed as
the quotient of two integers
- Real number that cannot be written as a simple fraction
- Properties
- Each irrational number can be expressed an infinite decimal
expansion with no regularly repeating digit or group of digits
- The decimal expansion of an irrational number
is neither terminating nor recurring
- Irrational numbers + Rational numbers = Rational numbers
- Rational numbers x Irrational numbers = Irrational numbers
- LCM, two Irrational numbers may or may not exists
- Irrational numbers + Irrational numbers = may be Rational numbers / Irrational numbers
- Irrational numbers x Irrational numbers = may be Rational numbers / Irrational numbers
- Each irrational number can be expressed an infinite decimal
expansion with no regularly repeating digit or group of digits
- Example of Irrational Numbers
- Pi = 3.14159265358979…
- Euler's Number = 2.71828182845904…
- Golden Ratio = 1.61803398874989….
- Square roots ( not all roots are irrational numbers )
- Pi = 3.14159265358979…
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