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Approximate the square root to the nearest integer Approximate the square root to the nearest integer – 65 200 Tell whether each number in the list belongs to the set of real numbers, rational numbers, irrational numbers, integers, and/or whole numbers. Then order from least to greatest: 49, 8, Tell whether each number in the list belongs to the set of real numbers, rational numbers, irrational numbers, integers, and/or whole numbers. Then order from least to greatest: − 12, − 3.7, 9, 2.9 Tell whether each number in the list belongs to the set of real numbers, rational numbers, irrational numbers, integers, and/or whole numbers. Then order from least to greatest: 8 − , − 5, 2.6, − 1.5, 5 3 – 4, −3 Tell whether each number in the list belongs to the set of real numbers, rational numbers, irrational numbers, integers, and/or whole numbers. Then order from least to greatest: 25 −11.5, − 121, – 10, , 144 2 Tell whether each number in the list belongs to the set of real numbers, rational numbers, irrational numbers, integers, and/or whole numbers. Then order from least to greatest: 2 8, − , – 1, 0.6, 6 5 Tell whether each number in the list belongs to the set of real numbers, rational numbers, irrational numbers, integers, and/or whole numbers. Then order from least to greatest: Rewrite the conditional statement in if-then form. Then tell whether the statement is TRUE or FALSE. If it is FALSE, give a counterexample. 17 , 2 All whole numbers are real numbers. −8.3, − 80, − − 8.25, − 100 Rewrite the conditional statement in if-then form. Then tell whether the statement is TRUE or FALSE. If it is FALSE, give a counterexample. Rewrite the conditional statement in if-then form. Then tell whether the statement is TRUE or FALSE. If it is FALSE, give a counterexample. All real numbers are irrational numbers. No perfect squares are whole numbers. Simplify ( x) 2 for x ≥ 0 using the definition of the square root. Then verify your answer using several values of x that are perfect squares.