let a = 35 Please show work! 2. Select a distinctive positive integer a with a > 10 that is not a perfect cube a) Use a third degree Taylor Polynomial to approximate v b) Compute an upper bound for...

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2. Select a distinctive positive integer a with a > 10 that is not a perfect cube a) Use a third degree Taylor Polynomial to let a = 35

Please show work!

math algebra

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2. Select a distinctive positive integer a with a > 10 that is not a perfect Use a third degree Taylor Polynomial to approxim 3 3 No uw 3 23- 2. 3 27- 2. 3 thu 2, 3 l 2. 2 3 5 8 = 3.271849556 ( 35.02514792 80 2 16 C. we cam see +hohe IS 1-353 = 7.83246018 × 10-4 3.27185.. ans

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let a = 35 Please show work! 2. Select a distinctive positive integer a with a > 10 that is not a perfect cube a) Use a third degree Taylor Polynomial to approximate v b) Compute an upper bound for...

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let a = 35 Please show work! 2. Select a distinctive positive integer a with a > 10 that is not a perfect cube a) Use a third degree Taylor Polynomial to approximate v b) Compute an upper bound for...

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let a = 35 Please show work! 2. Select a distinctive positive integer a with a > 10 that is not a perfect cube a) Use a third degree Taylor Polynomial to approximate v b) Compute an upper bound for...

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Add Answer to: let a = 35 Please show work! 2. Select a distinctive positive integer a with a > 10 that is not a perfect cube a) Use a third degree Taylor Polynomial to approximate v b) Compute an upper bound for...

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let a = 35 Please show work! 2. Select a distinctive positive integer a with a > 10 that is not a perfect cube a) Use a third degree Taylor Polynomial to approximate v b) Compute an upper bound for...