Classify numbers as Natural, Whole, Integers, Rational, Irrational and identify set elements belonging to these categories.

Another one oe1216454 — let's solve it. Question 1: Classify the following numbers. Natural Numbers (N): \1, 2, 3, ...\ Whole Numbers (W): \0, 1, 2, 3, ...\ Integers (Z): \..., -2, -1, 0, 1, 2, ...\ Rational Numbers (Q): Can be written as (a)/(b) (terminating or repeating decimals). Irrational Numbers (Q'): Cannot be written as (a)/(b) (non-terminating, non-repeating decimals). Here are the classifications for each number: 1: N, W, Z, Q* 0: W, Z, Q* 2.435435435...: This is a repeating decimal. Q* 100: N, W, Z, Q* 1/720012001200...: This appears to be a typo in the question, likely intended as a repeating decimal or a fraction. Assuming it's a repeating decimal like 0.1200120012..., it would be Q. If it's literally 1 divided by a very long number, it's still a fraction, so Q*. sqrt(7): This is a non-perfect square root. Q'* 4.75: This is a terminating decimal. Q* -8: Z, Q* -0.23874876967674...: This is a non-terminating, non-repeating decimal. Q'* 0.5: This is a terminating decimal. Q* Question 2: Find out which of the following elements of the set M = \-3, 2.5, sqrt(16), - , 0, 23.6\ are: First, simplify the elements of set M: M = \-3, 2.5, 4, -, 0, 23.6\ a)* Natural numbers: Numbers in N are positive integers. Natural numbers: 4* b)* Integers: Numbers in Z are whole numbers and their negatives. Integers: -3, 4, 0* c)* Rational numbers: Numbers in Q can be expressed as a fraction. Rational numbers: -3, 2.5, 4, 0, 23.6* d)* Irrational numbers: Numbers in Q' cannot be expressed as a fraction. Irrational numbers: -* e)* Real numbers: All numbers listed are real numbers. Real numbers: -3, 2.5, 4, -, 0, 23.6* Question 3: Classify the following numbers: -5, 0, sqrt(2), (1)/(2) and 7. -5: Integer, Rational* 0: Whole number, Integer, Rational* sqrt(2): Irrational* (1)/(2): Rational* 7: Natural number, Whole number, Integer, Rational* Question 4: Illustrate the content in the hunter's bag using a Venn diagram. Relate these within the real number system. The hunter's bag contains a python and a bottle of water. The python contains a hawk, which contains a chicken, which contains a grain of corn. Venn Diagram for Contents: Let B = Hunter's Bag, P = Python, W = Bottle of Water, H = Hawk, C = Chicken, G = Grain of Corn. (0,0) circle (3cm) node[above right] B (Hunter's Bag); (-1,0) circle (1.5cm) node[above right] P (Python); (1.5,0.5) circle (0.5cm) node[above right] W (Bottle of Water); (-1,0) circle (1cm) node[above right] H (Hawk); (-1,0) circle (0.5cm) node[above right] C (Chicken); at (-1,0) G (Grain of Corn); Relation to the Real Number System: Each distinct item (grain of corn, chicken, hawk, python, bottle of water) represents a count of 1. The number 1 is a natural number, a whole number, an integer, a rational number, and a real number. Question 5: Convert the following decimals into fractions. a)* 0.5 0.5 = (5)/(10) = *(1)/(2) b)* 0.62 0.62 = (62)/(100) = *(31)/(50) c)* 1.6 1.6 = 1(6)/(10) = 1(3)/(5) = *(8)/(5) d)* 2.31 2.31 = 2(31)/(100) = *(231)/(100) Send me the next one 📸