In the limit lost if the , the series Diverges Converges Converges are diverges Cannot say whether the series converges or diverges. In the ratio, test for convergence or divergence of a certain series with positive terms, the limit of the ratio of the ratio of the (n + 1)n term to the term is 3/2, Therefore the series Converges Diverges Cannot say whether it converges or diverges The ratio does not indicate either convergence or divergence A periodic function f(x) with a period 2pi is a function such that f(-x) = f(x) f(x) = f(-x) f(x + 2pi) = f(x) f(x + 2pi) = -f(x) When an odd function is expanded in a Fourier series, the series contains Only sine terms Only cosine terms Both sine and cosine terms Neither sine nor cosine terms The Fourier coefficient a0 is evaluated by the formula The differential form of the differential equation x3y' + 3 = 0 is
Show transcribed image textIn the limit lost if the , the series Diverges Converges Converges are diverges Cannot say whether the series converges or diverges. In the ratio, test for convergence or divergence of a certain series with positive terms, the limit of the ratio of the ratio of the (n + 1)n term to the term is 3/2, Therefore the series Converges Diverges Cannot say whether it converges or diverges The ratio does not indicate either convergence or divergence A periodic function f(x) with a period 2pi is a function such that f(-x) = f(x) f(x) = f(-x) f(x + 2pi) = f(x) f(x + 2pi) = -f(x) When an odd function is expanded in a Fourier series, the series contains Only sine terms Only cosine terms Both sine and cosine terms Neither sine nor cosine terms The Fourier coefficient a0 is evaluated by the formula The differential form of the differential equation x3y' + 3 = 0 is
