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Applying convergence tests Determine whether the following series converge. Justify your answers.
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Calculus: Early Transcendentals (3rd Edition)
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- q5 plz provide ansarrow_forwardS (x – 5)" 00 5" n=0 Determine, in interval notation, the values of x for which the series converges. Use "-I" for negative infinity, "I" for infinity. Enter "none" for the null set. х ‑ Determine, in interval notation, the values of x for which the series converges absolutely. Use "-I" for negative infinity, "I" for infinity. Enter "none" for the null set. х 3 Determine, in interval notation, the values of x for which the series converges conditionally. Use "-I" for negative infinity, "I" for infinity. Enter "none" for the null set. х —arrow_forwardбп 11 – 2n For the following answer blanks, decide whether the given sequence or series is convergent or divergent. If convergent, enter the limit (for a sequence) or the sum (for a series). If divergent, enter 'infinity' if it diverges to o, '-infinity' if it diverges to -co or 'DNE' otherwise. бп a) The series > 11 – 2n n=1 {1%} 6n b) The sequence 11 – 2narrow_forward
- Use any method to determine if the series converges or diverges. Give reasons for your answer. - 12n Σ (In n)" n= 2 Select the correct choice below and fill in the answer box to complete your choice. O A. The series diverges because the limit used in the Root Test is O B. The series diverges because the limit used in the nth-Term Test is O C. The series converges because the limit used in the Root Test is O D. The series converges because the limit used in the nth-Term Test isarrow_forwardI need help on all parts. Thank youarrow_forwardWrite the answer on a piece of paper, don't copy anyone else's answers, make your own answer because if you copy, I'll automatically give a dislikearrow_forward
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