Problem 1
Use rules of divisibility to determine whether each number given in Exercises 1-10 is divisible by a. 2 b. 3 c. 4 d. 5 e. 6 f. 8 g. 9 h. 10 i. 12 . 6944
Problem 3
Write the first six terms of the arithmetic sequence with the first term, \(a_{1}\), and common difference, \(d\). \(a_{1}=200, d=20\)
Problem 3
Use rules of divisibility to determine whether each number given in divisible by a. 2 b. 3 c. 4 d. 5 e. 6 f. 8 g. 9 h. 10 i. 12 . 21,408
Problem 4
Use rules of divisibility to determine whether each number given in divisible by a. 2 b. 3 c. 4 d. 5 e. 6 f. 8 g. 9 h. 10 i. 12 . 25,025
Problem 5
Write the first six terms of the arithmetic sequence with the first term, \(a_{1}\), and common difference, \(d\). \(a_{1}=-7, d=4\)
Problem 6
Reduce each rational number to its lowest terms. \(\frac{32}{80}\)
Problem 7
Reduce each rational number to its lowest terms. \(\frac{60}{108}\)
Problem 8
Give an example of a rational number that is not a natural number.
Problem 9
Use properties of exponents to simplify each expression. First express the answer in exponential form. Then evaluate the expression. \(\frac{4^{7}}{4^{5}}\)
Problem 9
Insert either \(<\) or \(>\) in the shaded area between the integers to make the statement true. 8 ? -50