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Use the Divergence Test to determine whether the following series diverges or state that the test is inconclusive.∑k=1^∞(4k^8)/(k!) Choose the correct answer below.A. The series converges because limk →∞(4k^8)/(k!)≠ 0.B. The series diverges because limk →∞(4k^8)/(k!)≠ 0.C. The series converges because limk →∞(4k^8)/(k!) = 0.D. The series diverges because limk →∞(4k^8)/(k!) = 0.E. The Divergence Test is inconclusive.

Use the Divergence Test to determine whether the following series diverges or state that the test is inconclusive.∑k=1^∞(4k^8)/(k!) Choose the correct answer below.A. The series converges because limk →∞(4k^8)/(k!)≠ 0.B. The series diverges because limk →∞(4k^8)/(k!)≠ 0.C. The series converges because limk →∞(4k^8)/(k!) = 0.D. The series diverges because limk →∞(4k^8)/(k!) = 0.E. The Divergence Test is inconclusive.

2022年11月12日

SOLVED:Use the Ratio Test to determine whether the series is convergent or divergent. ∑n = 1^∞ ( - 1)^n-1 (3^n)/(2^n n^3)

SOLVED:Use the Ratio Test to determine whether the series is convergent or divergent. ∑n = 1^∞ ( - 1)^n-1 (3^n)/(2^n n^3)

2020年3月13日

SOLVED: Determine whether the series is convergent or divergent. If it is convergent, find its sum 2n 4n en n=1

SOLVED: Determine whether the series is convergent or divergent. If it is convergent, find its sum 2n 4n en n=1

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Two Convex Lenses, Each of Focal Length 10 Cm, Are Placed at a Separation of 15 Cm with Their Principal Axes Coinciding. (A) Show that a Light Beam Coming Parallel to the Principal Axis Diverges - Physics | Shaalaa.com

Two Convex Lenses, Each of Focal Length 10 Cm, Are Placed at a Separation of 15 Cm with Their Principal Axes Coinciding. (A) Show that a Light Beam Coming Parallel to the Principal Axis Diverges - Physics | Shaalaa.com

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