- 4 Determine How Large The Number A Has To Be So That A X2 11 Dx 0 001 6 Marks 5 Determine Whether The Series N 2 1 (16.41 KiB) Viewed 33 times
4. Determine how large the number a has to be so that ∫a∞x2+11dx<0.001 [6 marks] 5. Determine whether the series n=2∑∞
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4. Determine how large the number a has to be so that ∫a∞x2+11dx<0.001 [6 marks] 5. Determine whether the series n=2∑∞
4. Determine how large the number a has to be so that ∫a∞x2+11dx<0.001 [6 marks] 5. Determine whether the series n=2∑∞nlnn(−1)n is absolutely convergent, conditionally convergent, or divergent. [8 marks] 6. Find the Taylor series for f(x)=x−2 centered at a=1. Hence, determine the radius of convergence, R.
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