Show that the Geometric series Σ r^n-1=1+r+r^2+r^3+r^4+…..,where r > 0 , is convergent if r < 1and diverges if r ≥ 1| Geometric series solved problems

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Show that the Geometric series \sum_{n=1}^{\infty} r^{n-1}=1+r+r^2+r^3+r^4+…..,where r > 0 , is convergent if r < 1 and diverges if r ≥ 1 | Geometric Sequences

Show that the Geometric series Σ r^n-1=1+r+r^1+r^2+r^3+r^4+…..,where r > 0 , is convergent if r < 1and diverges if r ≥ 1| Geometric series solved problems

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geometric series convergence

geometric series examples with solutions

Test The Following Series

\frac{1}{3}+\frac{1.2}{3.5}+\frac{1.2.3}{3.5.7}+...\infty


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Related  If Σ an is divergent and Σ bn is convergent, show that Σ (an - bn) is divergent . infinite series problems with solution solved problems in calculus

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