Problem 1. (1 point) Problem 4. (1 point) Compute the partial sums $2, $4, and S6. Find a formula for the general term a, (not the partial sum) of the 2 2 2 infinite series (starting with a1 ). 1 .2 2.3 3.4 + ... 1 4 16 64 + 256 ." $2 = an =_ Answer(s) submitted: S6 =_ (incorrect) Answer(s) submitted: Problem 5. (1 point) Find the sum of the following infinite series. If it is divergent, type "Diverges" or "D". (incorrect) Problem 2. (1 point) Sum: Compute the partial sums $2, $4, and 56. Answer(s) submitted: 9 32 + 12 + . . . (incorrect) $2 = Problem 6. (1 point) SA = Determine the sum of the following series. S6 =_ 5 (2)"-1 Answer(s) submitted: 6 7 Answer(s) submitted: (incorrect) (incorrect) Problem 7. (1 point) Problem 3. (1 point) If the following series converges, compute its sum. Otherwise, If sn = [ (2) , then list the first five terms of the sequence Sn. enter INF if it diverges to infinity, MINF if it diverges to minus infinity, and DIV otherwise. $1 = - $2 = - $4=. -. and $5 = 3+4" Answer(s) submitted: Answer(s) submitted: (incorrect) (incorrect)Problem 8. (1 point) Problem 10. (1 point) Determine the sum of the following series. Find the values of x for which the series below converges. 1" + 7" [x8" 1= 1 Answer: x|