Mathematics, 13.03.2020 00:40 richie3922
(1 point) The series ∑Cn(x+4)n converges at x=0 and diverges at x=−11. Based on this information we know something about how big and small the radius of convergence R of the power series can be. Between what two values must R lie?
Answers: 2
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Use a transformation to solve the equation. w/4 = 8 can you also leave a detailed explanation on how this equation = 32
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(1 point) The series ∑Cn(x+4)n converges at x=0 and diverges at x=−11. Based on this information we...
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