Calculus 2 (Special Ed course)

Calculus 2 (Special Ed course) miscthings8816@gmail.com Switch account Not shared Q1: The ratio test for series Σ a, if lim |a,+1/a | = L then the series ___ Converges if L < 1, diverges if L > 1, inconclusive if L = 1 Diverges if L < 1 Converges if L > 1 Always converges when shawty tell me to express my feelings but I fr gotta use a chrome extension for all my exams Q2: Which test would you FIRST try for Σ (1/n²)? Integral test p-series test Ratio test Comparison test Clear selection Q3: Fill in the blank: The interval of convergence for Σ x^n/n from n=1 to ∞ is (-1,1) [-1,1) (-1,1] [1,1] Q4: TRUE or FALSE: The harmonic series Σ 1/(1/n) diverges even though its terms approach zero. True False Clear selection Q5: Does the series Σ 1/(n²) from n=1 to ∞ converge or diverge? Diverges - harmonic series Converges - p-series with p=2 > 1 Converges - ratio test gives 0 Diverges - terms don't approach zero Submit Clear form Your response has been recorded. View score See previous responses Submit another response Total points: 5/5 Feedback Correct Ratio test: L < 1 converges, L > 1 diverges (fails tests, try another) Feedback Correct ratio test works best when factorials or exponentials are present. Σ(1/n²) = Σ(1/n²) (n²+2n+1)/n² = Σ(n²+2n+1)/n⁴ Feedback Correct: The interval of convergence for Σ x^n/n is (-1, 1]. Feedback Correct: The harmonic series diverges. Feedback Correct: The series Σ 1/n² converges because it is a p-series with p=2 > 1. This content is neither created nor endorsed by Google. Contact Center Owner - Terms of Service - Privacy Policy Does this form look suspicious? Report