Problem 1TI: Eva1uate k=25(3k1) . Problem 2TI: Use the formula to find the sum of the arithmetic series.... Problem 3TI: Use the formula to find the sum of the arithmetic series. 13+21+29++69 Problem 4TI: Use the formula to find the sum of the arithmetic series. k=11056k Problem 5TI: A man earns $100 in the first week of June. Each week, he earns $12.50 more than the previous week.... Problem 6TI: Use the formula to find the indicated partial sum of each geometric series. S20 for the series... Problem 7TI: Use the formula to find the indicated partial sum of each geometric series. k=183k Problem 8TI: At a new job, an employee’s starting salary is $32,100. She receives a 2% annual raise. How much... Problem 9TI: Determine whether the sum of the infinite series is defined. 13+12+34+98+... Problem 10TI: Determine whether the sum of the infinite series is defined. 24+(12)+6+(3)+ Problem 11TI: Determine whether the sum of the infinite series is defined. k=115(0.3)k Problem 12TI: Find the sum, if it exists. 2+23+29+... Problem 13TI: Find the sum, if it exists. k=10.76k+1 Problem 14TI: Find the sum, if it exists. k=1(38)k Problem 15TI: At the beginning of each month. $200 is deposited into a retirement fund. The fund earns 6% annual... Problem 1SE: What is an nth partial sum? Problem 2SE: What is the difference between an arithmetic sequence and an arithmetic series? Problem 3SE: What is a geometric series? Problem 4SE: How is finding the sum of an infinite geometric series different from finding the nth partial sum? Problem 5SE: What is an annuity? Problem 6SE: For the following exercises, express each description of a sum using summation notation. 6. The sum... Problem 7SE: For the following exercises, express each description of a sum using summation notation. 7. The sum... Problem 8SE: For the following exercises, express each description of a sum using summation notation. 8.The sum... Problem 9SE: For the following exercises, express each description of a sum using summation notation. 9. The sum... Problem 10SE: For the following exercises, express each arithmetic sum using summation notation. 10.... Problem 11SE: For the following exercises, express each arithmetic sum using summation notation. 11.... Problem 12SE: For the following exercises, express each arithmetic sum using summation notation. 12.... Problem 13SE: For the following exercises, use the formula for the sum of the first n terms of each arithmetic... Problem 14SE: For the following exercises, use the formula for the sum of the first n terms of each arithmetic... Problem 15SE: For the following exercises, use the formula for the sum of the first n terms of each arithmetic... Problem 16SE: For the following exercises, express each geometric sum using summation notation. 16.... Problem 17SE: For the following exercises, express each geometric sum using summation notation. 17.... Problem 18SE: For the following exercises, express each geometric sum using summation notation. 18.... Problem 19SE: For the following exercises, use the formula for the sum of the first n terms of each geometric... Problem 20SE: For the following exercises, use the formula for the sum of the first n terms of each geometric... Problem 21SE: For the following exercises, use the formula for the sum of the first n terms of each geometric... Problem 22SE: For the following exercises, determine whether the infinite series has a sum. If so, write the... Problem 23SE: For the following exercises, determine whether the infinite series has a sum. If so, write the... Problem 24SE: For the following exercise, determine whether the infinite series has a sum. If so, write the... Problem 25SE: For the following exercises, determine whether the infinite series has a sum. If so, write the... Problem 26SE: For the following exercises, use the following scenario. Javier makes monthly deposits into a... Problem 27SE: For the following exercises, use the following scenario. Javier makes monthly deposits into a... Problem 28SE: For the following exercises, use the geometric series k=1(12)k 28. Graph the first 7 partial sums of... Problem 29SE: For the following exercises, use the geometric series k=1(12)k 29. What number does Sn seem to be... Problem 30SE: For the following exercises, find the indicated sum. 30. a=114a Problem 31SE: For the following exercises, find the indicated sum. 31. n=16n(n2) Problem 32SE: For the following exercises, find the indicated sum. 32. k=117k2 Problem 33SE: For the following exercises, find the indicated sum. 33. k=172k Problem 34SE: For the following exercises, use the formula for the sum of the first n terms of a geometric series... Problem 35SE: For the following exercises, use the formula for the sum of the first n terms of a geometric series... Problem 36SE: For the following exercises, use the formula for the sum of the first n terms of an arithmetic... Problem 37SE: For the following exercises, use the formula for the sum of the first n terms of an arithmetic... Problem 38SE: For the following exercises, use the formula for the sum of the first n terms of a geometric series... Problem 39SE: For the following exercises, use the formula for the sum of the first n terms of a geometric series... Problem 40SE: For the following exercises, use the formula for the sum of the first n terms of a geometric series... Problem 41SE: For the following exercises, use the formula for the sum of the first n terms of a geometric series... Problem 42SE: For the following exercises, find the sum of the infinite geometric series. 4+2+1+12... Problem 43SE: For the following exercises, find the sum of the infinite geometric series. 1 1 4 1 16 1 64 .... Problem 44SE: For the following exercises, find the sum of the infinite geometric series. n=1k=13.( 1 4)k1 Problem 45SE: For the following exercises, find the sum of the infinite geometric series. 45. n=14.60.5n1 Problem 46SE: For the following exercises, determine the value of the annuity for the indicated monthly deposit... Problem 47SE: For the following exercises, determine the value of the annuity for the indicated monthly deposit... Problem 48SE: For the following exercises, determine the value of the annuity for the indicated monthly deposit... Problem 49SE: For the following exercises, determine the value of the annuity for the indicated monthly deposit... Problem 50SE: The sum of terms 50k2 from k=x through 7 is 115. What is x? Problem 51SE: Write an explicit formula for a such that k=06ak=189 . Assume this is an arithmetic series. Problem 52SE: Find the smallest value of n such that k=1n(3k5)100 Problem 53SE: How many terms must be added before the series 1357.... has a sum less than -75? Problem 54SE: Write 0.65 as an infinite geometric series using summation notation. Then use the formula for... Problem 55SE: The sum of an infinite geometric series is five times the value of the first term. What is the... Problem 56SE: To get the best loan rates available, the Riches want to save enough money to place 20% down on a... Problem 57SE: Karl has two years to save $10000 to buy a used car when he graduates. To the nearest dollar, what... Problem 58SE: Keisha devised a week-long study plan to prepare for finals. On the first day, she plans to study... Problem 59SE: A boulder rolled down a mountain, traveling 6 feet in the first second. Each successive second, its... Problem 60SE: A scientist places 50 cells in a petri dish. Every hour, the population increases by 1.5%. What will... Problem 61SE: A pendulum travels a distance of 3 feet on its first swing. On each successive swing, it travels 34... Problem 62SE: Rachael deposits $1500 into a retirement fund each year. The fund earns 8.2% annual interest,... format_list_bulleted