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Is it true that all irrational numbers are real numbers?
Yes.
Are there fewer rational numbers than irrational numbers?
For any given subset, yes, because there are an infinite number of irrational numbers for each rational number. But for the set of ALL real numbers, both are infinite in number, even though the vast majority of real numbers would be irrational.
Are imaginary numbers irrational numbers?
No. Irrational numbers are real numbers, therefore it is not imaginary.
Is an irrational number a real number?
An irrational number is any real number that cannot be expressed as a ratio of two integers.So yes, an irrational number IS a real number.There is also a set of numbers called transcendental numbers, which includes both real and complex/imaginary numbers. Of this set, all the real numbers are irrational numbers.
Is this truth or false An irrational number cannot be a real number?
False.
Is this ture that all irrational numbers are real numbers?
Ye it is true that all irrational numbers are real numbers that can't be expressed as fractions.
Is it true that all irrational numbers are real numbers?
Yes.
Is this statement true All real numbers are irrational numbers?
No. The statement is wrong. It does not hold water.
Are real numbers irrational numbers?
No, but the majority of real numbers are irrational. The set of real numbers is made up from the disjoint subsets of rational numbers and irrational numbers.
Is the set of number from one to ten is a finite set true or false?
if by Numbers you mean Integers, then the answer is TRUE. if it is real numbers, then it is false.
If a number is a real number then is it also an irrational number?
No. All irrational numbers are real, not all real numbers are irrational.
Is an irrational number cannot be a real number?
Irrational numbers are real numbers.
Are some irrational numbers not real?
No. Irrational numbers by definition fall into the category of Real Numbers.
Are all irrational numbers real number?
All irrational numbers are real, but not all real numbers are irrational.
Is every irrational number a real number and how?
The set of real numbers is defined as the union of all rational and irrational numbers. Thus, the irrational numbers are a subset of the real numbers. Therefore, BY DEFINITION, every irrational number is a real number.
Are there fewer rational numbers than irrational numbers?
For any given subset, yes, because there are an infinite number of irrational numbers for each rational number. But for the set of ALL real numbers, both are infinite in number, even though the vast majority of real numbers would be irrational.
Can all real numbers be irrational?
Irrational numbers are real numbers because they are part of the number line.
