Consider the series below: infinity

  1. Determine convergence or divergence for the following series. State the tests used and justify your answers.Sum (infinity, n=1)
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    2. Jade asked by Jade
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  2. Use the comparison or limit comparison test to decide if the following series converge.Series from n=1 to infinity of (4-sin n)
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  3. The first two terms of geometry series are x + 4 and x²- 16For which values of x will the series converge Calculate the sum to
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  4. How do I find the radius of convergence of a series where n=1 to infinity of (14^(n)x^(n)n!)?I have tried using the ratio test
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    2. Win asked by Win
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  5. Which of the following statements is true for the series the summation from k=1 to infinity of the sin(k)/k^2? (10 points)A) The
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  6. Consider the infinite geometric series below.a. Write the first 4 terms of the series b. Does the series diverge or converge? c.
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  7. Consider the infinite geometric seriesn=1 infinity symbol -4(2/3)^n-1 a. Write the first four terms of the series. b. Does the
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  8. test.My thoughts : So for this one, I immediately thought of applying the test for divergence(which states if the limit of the
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    2. Ashley asked by Ashley
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  9. Consider the infinite geometric series infinity sigma n=1 -4(1/3)^n-1. In this, the lower limit of the summation notion is
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  10. Consider the infinite geometric seriesinfinity E -4(1/3)^n-1 n=1 In this image the lower limit of the summation notion is
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    2. grace asked by grace
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