Multiplying Rational and Irrational numbers Kashae` Alexander!
Rational * Rational Rational numbers consist of any number with a numerator and denominator, a Fraction mainly.
Examples 1/567, 34/12, or/and 12/144

Rational and irrational numbers by Kashae Alexander

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    Multiplying Rational andIrrational numbers Kashae` Alexander!
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    Rational * RationalRational numbers consist of any number with a numerator and denominator, a Fraction mainly.
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    To multiply rationalnumbers you have to convert them into a Decimal, and to do that let's start with 1/567*34/12 you divide the numerator by the denominator, so 1/567=.001763.... and 34/12=2.83333....
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    Now you multiplythe Decimals of the fractions(1/567, and 34/12=?)or (0.001763*2.83333=.004995)
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    Rational*Irrational Irrational numbersare Numbers that cannot be written as a ratio or a fraction. When written as a decimal, the numbers go on. Like Pi=3.141592654...
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    To multiply aRational number and a Irrational number it haves to equal an irrational number, it is not possible for it to equal a rational number because a irrational number is not a fraction , and cannot be. For example
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    3.14592654....*1/12=.2617993878... and that IS NOT a rational number, which remember is a fraction or CAN be a fraction. Which this answer CANNOT be made into a fraction.