Chapter 3

Find the value of \(2^{4}\).

Find the roots (using your knowledge of multiplication). Use a calculator to check each result. \(\sqrt[3]{216}\)

Find the greatest common factor of each collection of numbers. 18,48 , and 72

Find the prime factorization of each of the whole numbers. 2,025

Find the roots (using your knowledge of multiplication). Use a calculator to check each result. \(\sqrt[7]{1}\)

Find the greatest common factor of each collection of numbers. \(147,189,\) and 315

Find the prime factorization of each of the whole numbers. 148,225

Find the roots (using your knowledge of multiplication). Use a calculator to check each result. \(\sqrt{400}\)

Find the greatest common factor of each collection of numbers. \(64,72,\) and 108

Round 26,584 to the nearest ten.

Find the roots (using your knowledge of multiplication). Use a calculator to check each result. \(\sqrt{900}\)

Find the greatest common factor of each collection of numbers. \(275,297,\) and 539

How much bigger is 106 than \(79 ?\)

Find the roots (using your knowledge of multiplication). Use a calculator to check each result. \(\sqrt{10,000}\)

Find the least common multiple of each collection of numbers. 5 and 15

True or false? Zero divided by any nonzero whole number is zero.

Find the roots (using your knowledge of multiplication). Use a calculator to check each result. \(\sqrt{324}\)

Find the least common multiple of each collection of numbers. 6 and 14

Find the quotient. \(10,584 \div 126\).

Find the roots (using your knowledge of multiplication). Use a calculator to check each result. \(\sqrt{3,600}\)

Find the least common multiple of each collection of numbers. 10 and 15

Find the value of \(\sqrt{121}-\sqrt{81}+6^{2} \div 3\).

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt{676}\)

Find the least common multiple of each collection of numbers. 36 and 90

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt{1,156}\)

Find the least common multiple of each collection of numbers. 42 and 54

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt{46,225}\)

Find the least common multiple of each collection of numbers. \(8,12,\) and 20

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt{17,288,964}\)

Find the least common multiple of each collection of numbers. \(40,50,\) and 180

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt[3]{3,375}\)

Find the least common multiple of each collection of numbers. \(135,147,\) and 324

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt[4]{331,776}\)

Find the least common multiple of each collection of numbers. 108,144 , and 324

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt[8]{5,764,801}\)

Find the least common multiple of each collection of numbers. \(5,18,25,\) and 30

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt[12]{16,777,216}\)

Find the least common multiple of each collection of numbers. \(12,15,18, \text { and } 20\)

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt[8]{16,777,216}\)

Find all divisors of 24 .

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt[10]{9,765,625}\)

Find all factors of 24 .

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt[4]{160,000}\)

Write all divisors of \(2^{3} \cdot 5^{2} \cdot 7\).

Use a calculator with the keys \(\sqrt{x}, y^{x}\), and \(1 / x\) to find each of the values. \(\sqrt[3]{531,441}\)

Write all divisors of \(6 \cdot 8^{2} \cdot 10^{3}\).

Use the numbers \(3,8,\) and 9 to illustrate the associative property of addition.

Does 7 divide \(5^{3} \cdot 6^{4} \cdot 7^{2} \cdot 8^{5} ?\)

In the multiplication \(8 \cdot 4=32,\) specify the name given to the numbers 8 and 4 .

Does 13 divide \(8^{3} \cdot 10^{2} \cdot 11^{4} \cdot 13^{2} \cdot 15 ?\)