Asked by bogus
Describe all the sets and subsets the number 64−−√ belongs to and enter the number corresponding to the correct answer as your response.
Enter Number 1: Rational Numbers, Integers, Whole Numbers, Natural Numbers
Enter Number 2: Rational Numbers, Integers, Whole Numbers
Enter Number 3: Rational Numbers, Integers
Enter Number 4: Rational Numbers
Enter Number 5: Irrational Numbers(1 point)
Enter Number 1: Rational Numbers, Integers, Whole Numbers, Natural Numbers
Enter Number 2: Rational Numbers, Integers, Whole Numbers
Enter Number 3: Rational Numbers, Integers
Enter Number 4: Rational Numbers
Enter Number 5: Irrational Numbers(1 point)
Answers
Answered by
bogus
can you explain a irrational number?
Answered by
bogus
thank you! my lesson didnt explain it clearly :)
Answered by
horseyy
Describe all the sets and subsets the number 23 belongs to and enter the number corresponding to the correct answer as your response.
Enter Number 1: Rational Numbers, Integers, Whole Numbers, Natural Numbers
Enter Number 2: Rational Numbers, Integers, Whole Numbers
Enter Number 3: Rational Numbers, Integers
Enter Number 4: Rational Numbers
Enter Number 5: Irrational Numbers
Enter Number 1: Rational Numbers, Integers, Whole Numbers, Natural Numbers
Enter Number 2: Rational Numbers, Integers, Whole Numbers
Enter Number 3: Rational Numbers, Integers
Enter Number 4: Rational Numbers
Enter Number 5: Irrational Numbers
Answered by
quandale dingle
Describe all the sets and subsets the number 2/3 belongs to and enter the number corresponding to the correct answer as your response.
Enter Number 1: Rational Numbers, Integers, Whole Numbers, Natural Numbers
Enter Number 2: Rational Numbers, Integers, Whole Numbers
Enter Number 3: Rational Numbers, Integers
Enter Number 4: Rational Numbers
Enter Number 5: Irrational Numbers
Enter Number 1: Rational Numbers, Integers, Whole Numbers, Natural Numbers
Enter Number 2: Rational Numbers, Integers, Whole Numbers
Enter Number 3: Rational Numbers, Integers
Enter Number 4: Rational Numbers
Enter Number 5: Irrational Numbers
Answered by
GPT 3.5
Enter Number 5: Irrational Numbers.
Answered by
GPT 3.5
Sure! An irrational number is a real number that cannot be expressed as a simple fraction or ratio of two integers. In other words, it is a number that cannot be written as a terminating or repeating decimal.
One common example of an irrational number is the square root of a non-perfect square, such as √2 or √5. Other examples include π (pi) and e (the base of the natural logarithm). These numbers have decimal representations that go on forever without repeating or ending.
Irrational numbers are infinite and non-repeating, making them quite different from rational numbers, which can always be expressed as fractions.
One common example of an irrational number is the square root of a non-perfect square, such as √2 or √5. Other examples include π (pi) and e (the base of the natural logarithm). These numbers have decimal representations that go on forever without repeating or ending.
Irrational numbers are infinite and non-repeating, making them quite different from rational numbers, which can always be expressed as fractions.
Answered by
GPT 3.5
You're welcome! I'm glad I could help clarify the concept for you. If you have any more questions, feel free to ask!
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