Problem 1MP: Which of the following can be the first four terms of an arithmetic sequence? Of a geometric... Problem 2MP: (A) If the 1st and 15th terms of an arithmetic sequence are 5 and 23, respectively, find the 73rd... Problem 3MP: Find the sum of the first 40 terms in the arithmetic sequence: 15,13,11,9, Problem 4MP: Find the sum of all the odd numbers between 24 and 208. Problem 5MP: Find the sum of the first eight terms of the geometric sequence: 100,1001.08,1001.082, Problem 6MP: Repeat Example 6 with a loan of 6,000 over 5 years. Problem 7MP: Repeat Example 7 with a tax rebate of 2,000. Problem 1E: In Problems 1 and 2, determine whether the indicated sequence can be the first three terms of an... Problem 2E: In Problems 1 and 2, determine whether the indicated sequence can be the first three terms of an... Problem 3E: In Problems 3-8, determine whether the finite series is arithmetic, geometric, both, or neither. If... Problem 4E: In Problems 3-8, determine whether the finite series is arithmetic, geometric, both, or neither. If... Problem 5E: In Problems 3-8, determine whether the finite series is arithmetic, geometric, both, or neither. If... Problem 6E: In Problems 3-8, determine whether the finite series is arithmetic, geometric, both, or neither. If... Problem 7E: In Problems 3-8, determine whether the finite series is arithmetic, geometric, both, or neither. If... Problem 8E: In Problems 3-8, determine whether the finite series is arithmetic, geometric, both, or neither. If... Problem 9E: Let a1,a2,a3,an, be an arithmetic sequence. In Problems 9-14, find the indicated quantities.... Problem 10E: Let a1,a2,a3,an, be an arithmetic sequence. In Problems 9-14, find the indicated quantities.... Problem 11E: Let a1,a2,a3,an, be an arithmetic sequence. In Problems 9-14, find the indicated quantities.... Problem 12E: Let a1,a2,a3,an, be an arithmetic sequence. In Problems 9-14, find the indicated quantities.... Problem 13E: Let a1,a2,a3,an, be an arithmetic sequence. In Problems 9-14, find the indicated quantities.... Problem 14E: Let a1,a2,a3,an, be an arithmetic sequence. In Problems 9-14, find the indicated quantities.... Problem 15E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 16E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 17E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 18E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 19E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 20E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 21E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 22E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 23E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 24E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 25E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 26E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 27E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 28E: Let a1,a2,a3,an, be an geometric sequence. In Problems 15-28, find the indicated quantities.... Problem 29E: Find the sum of the odd integers between 12 and 68 Problem 30E: Find the sum of all the even integers between 23 and 97 Problem 31E: Find the sum of each infinite geometric sequence (if it exists) (a) 2,4,8, (b) 2,12,18, 2- Problem 32E: Repeat Problem 31 for: (a) 16,4,1, (b) 1,3,9, Problem 33E: Find f1+f2+f3++f50 if fx=2x3. Problem 34E: Find g1+g2+g3++g100 if gx=183t. Problem 35E: Find f1+f2++f10 if fx=12x. Problem 36E: Find g1+g2++g10 if gx=2x. Problem 37E: Show that the sum of the first n odd positive integers is n2 using appropriate formulas from this... Problem 38E: Show that the sum of the first n even positive integers is n+n2, using formulas in this section. Problem 39E: If r=1, neither the first form nor the second form for the sum of a finite geometric series is... Problem 40E: If all of the terms of an infinite geometric series are less than 1, could the sum be greater than... Problem 41E: Dose there exist a finite arithmetic series with a1=1 and an=1.1 that has sum equal to 100 ?... Problem 42E: Dose there exist a finite arithmetic series with a1=1 and an=1.1 that has sum equal to 105 ?... Problem 43E: Does there exist an infinite geometric series with a1=10 that has sum equal to 6 ? Explain. Problem 44E: Dose there exist an infinite geometric series with a1=10 that has sum equal to 5 ? Explain. Problem 45E: Loan repayment. If you borrow $4,800 and repay the loan by paying 200 per month to reduce the loan... Problem 46E: Loan repayment. If you borrow $5,400 and repay the loan by paying $300 per month to reduce the loan... Problem 47E: Economy stimulation. The government, through a subsidy program, distributes $5,000,000. If we assume... Problem 48E: Economy stimulation. Due to reduced taxes, a person has an extra $1,200 in spendable income. If we... Problem 49E: Compound interest. If $1,000 is invested at 5 compounded annually, the amount A present after n... Problem 50E: Compound interest. If $P is invested at 100r compounded annually, the amount A present after n years... format_list_bulleted