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No -6 can be expressed as a fraction (-6/1) and therefore cannot be irrational. Irrational Numbers cannot be expressed as fractions.
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Is the square root of negative 6 irrational?
No, it is not irrational because it is a square root of a negative number - which falls into the set of Complex numbers. Irrational numbers can not have an imaginary component.
There is no negative irrational number?
If you have any positive irrational number, then its negative is also irrational.
Is Negative 1.2 irrational number?
The negative of a rational number is also rational.
Is negative 18 over 6 an irrational number?
No. It is -3 and can be written as a fraction, so it is rational.
Is the negative square root of 17 irrational or rational?
irrational
Is negative 6 an irrational number?
no
Is the square root of negative 6 irrational?
No, it is not irrational because it is a square root of a negative number - which falls into the set of Complex numbers. Irrational numbers can not have an imaginary component.
Is the negative square root of 6 an irrational number?
Yes.
Is a negative irrational number irrational?
If it says "negative irrational", then obviously it is irrational.
There is no negative irrational number?
If you have any positive irrational number, then its negative is also irrational.
Is an irrational number negative?
Not necessarily. Irrational numbers can be negative or positive.
Is negative A rational or irrational?
Irrational
What is a negative irrational number?
A negative irrational number can be thought of as an irrational number multiplied by -1, or an irrational number with a minus sign in front of it.
Is Negative 1.2 irrational number?
The negative of a rational number is also rational.
Are irrational numbers negative?
Not necessarily. Negatives can be rational or irrational - each one is the same as its positive counterpart.
Is negative 5 6ths irrational?
-5/6 is a rational number expressed as a fraction
Is negative 18 over 6 an irrational number?
No. It is -3 and can be written as a fraction, so it is rational.
