Real Number System, Properties, Order of Operations HW

Which of the following numbers would be an INTEGER?

• $\sqrt{48}$

• $-8$

• $0$

• $\sqrt{9}$

• $-2.25$

Give an example of a whole number that is not a natural number.

Are integers always/sometimes/never whole numbers?

Are natural numbers always/sometimes/never rational numbers?

Are irrational numbers always/sometimes/never rational numbers?

Name all sets to which the number below belongs:

 $-\sqrt{36}$  

• Natural Numbers

• Whole Numbers

• Integers

• Rational Numbers

• Irrational Numbers

Name all sets to which the number below belongs:

 $\left|-2\right|$  

• Natural Numbers

• Whole Numbers

• Integers

• Rational Numbers

• Irrational Numbers

Name all sets to which the number below belongs:

 $0$  

• Natural Numbers

• Whole Numbers

• Integers

• Rational Numbers

• Irrational Numbers

Name all sets to which the number below belongs:

 $\sqrt{3}$  

• Natural Numbers

• Whole Numbers

• Integers

• Rational Numbers

• Irrational Numbers

Name all sets to which the number below belongs:

 $4.235$  

• Natural Numbers

• Whole Numbers

• Integers

• Rational Numbers

• Irrational Numbers