If we know lim an = 0, we can conclude that Ln=1 an n→∞ A. Converges B. Diverges C. We cannot conclude anything |an+1 If we know lim an = 0, we can conclude that E=1 an A. Converges Conditionally B. Converges Absolutely C. Diverges D. We cannot conclude anything If we know thatf is a continuous, positive, decreasing function for which f (n) = an fo all values of n, and we know that f(x) dx = 4, then we can conclude that En=1an A. Converges to 4 B. Converges, but we do not know the sum C. Diverges D. We cannot conclude anything If we know that bn is positive for all n, that En=1 bn diverges, and that lim n→∞ Tbn : 4, then we can conclude that En=1an A. Converges Conditionally B. Converges Absolutely C. Diverges D. We cannot conclude anything

If we know lim an = 0, we can conclude that Ln=1 an n→∞ A. Converges B. Diverges C. We cannot conclude anything |an+1 If we know lim an = 0, we can conclude that E=1 an A. Converges Conditionally B. Converges Absolutely C. Diverges D. We cannot conclude anything If we know thatf is a continuous, positive, decreasing function for which f (n) = an fo all values of n, and we know that f(x) dx = 4, then we can conclude that En=1an A. Converges to 4 B. Converges, but we do not know the sum C. Diverges D. We cannot conclude anything If we know that bn is positive for all n, that En=1 bn diverges, and that lim n→∞ Tbn : 4, then we can conclude that En=1an A. Converges Conditionally B. Converges Absolutely C. Diverges D. We cannot conclude anything

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter5: Inverse, Exponential, And Logarithmic Functions

Section5.6: Exponential And Logarithmic Equations

Problem 64E

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