Correctly identify statements below as true or false about the integral test shown. * E an with f(n) = an and f(x)dx n=1 1 true false the improper integral can converge and the series diverge integral test give absolute convergence f(x) can have a lower bound of some x < 0 terms must be positive f(x) must be continuous for x 21 the lower bound must always be 1 f(x) must be decreasing so the series doesn't fail the nth term test series AND integral either BOTH converge or BOTH diverge the series has the same sum as what the improper integral converges to the lower bounds must match and sometimes requires some manipulation to achieve

Correctly identify statements below as true or false about the integral test shown. * E an with f(n) = an and f(x)dx n=1 1 true false the improper integral can converge and the series diverge integral test give absolute convergence f(x) can have a lower bound of some x < 0 terms must be positive f(x) must be continuous for x 21 the lower bound must always be 1 f(x) must be decreasing so the series doesn't fail the nth term test series AND integral either BOTH converge or BOTH diverge the series has the same sum as what the improper integral converges to the lower bounds must match and sometimes requires some manipulation to achieve

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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