🗊 Презентация The Taylor Formula

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The Taylor Formula, слайд №1 The Taylor Formula, слайд №2 The Taylor Formula, слайд №3 The Taylor Formula, слайд №4 The Taylor Formula, слайд №5 The Taylor Formula, слайд №6 The Taylor Formula, слайд №7 The Taylor Formula, слайд №8 The Taylor Formula, слайд №9 The Taylor Formula, слайд №10 The Taylor Formula, слайд №11 The Taylor Formula, слайд №12 The Taylor Formula, слайд №13 The Taylor Formula, слайд №14 The Taylor Formula, слайд №15 The Taylor Formula, слайд №16 The Taylor Formula, слайд №17 The Taylor Formula, слайд №18 The Taylor Formula, слайд №19 The Taylor Formula, слайд №20 The Taylor Formula, слайд №21 The Taylor Formula, слайд №22 The Taylor Formula, слайд №23 The Taylor Formula, слайд №24 The Taylor Formula, слайд №25 The Taylor Formula, слайд №26 The Taylor Formula, слайд №27 The Taylor Formula, слайд №28

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The Taylor Formula, слайд №1
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The Taylor Formula
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The Taylor Formula

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Question 1. If Question 1. If
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Question 1. If Question 1. If

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The Taylor Formula, слайд №4
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The Taylor Formula, слайд №5
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The Taylor Formula, слайд №6
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Question 1. What is the greatest value of b for which any function f that satisfies the properties (i), (ii), and (iii) must also satisfy f (1)
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Question 1. What is the greatest value of b for which any function f that satisfies the properties (i), (ii), and (iii) must also satisfy f (1)

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The Taylor Formula, слайд №8
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The Taylor Formula, слайд №9
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Question 2. Use the Taylor formula to show that e is irrational. Question 2. Use the Taylor formula to show that e is irrational.
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Question 2. Use the Taylor formula to show that e is irrational. Question 2. Use the Taylor formula to show that e is irrational.

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The Taylor Formula, слайд №11
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Question 3. Find Question 3. Find
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Question 3. Find Question 3. Find

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The Taylor Formula, слайд №13
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The Taylor Formula, слайд №14
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The Taylor Formula, слайд №15
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Example. The geometric series Example. The geometric series
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Example. The geometric series Example. The geometric series

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The Taylor Formula, слайд №17
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The Taylor Formula, слайд №18
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Question 5. Which of the following series converge? Question 5. Which of the following series converge?
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Question 5. Which of the following series converge? Question 5. Which of the following series converge?

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The Taylor Formula, слайд №20
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The Taylor Formula, слайд №21
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Question 5. A certain ball has the property that each time it falls from a height h onto a hard, level surface, it rebounds to a height rh, where 0
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Question 5. A certain ball has the property that each time it falls from a height h onto a hard, level surface, it rebounds to a height rh, where 0

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A bouncing ball – total distance travelled A bouncing ball – total distance travelled
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A bouncing ball – total distance travelled A bouncing ball – total distance travelled

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Question 7. A certain ball has the property that each time it falls from a height h onto a hard, level surface, it rebounds to a height r h, where 0
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Question 7. A certain ball has the property that each time it falls from a height h onto a hard, level surface, it rebounds to a height r h, where 0

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A bouncing ball – total bouncing time A bouncing ball – total bouncing time
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A bouncing ball – total bouncing time A bouncing ball – total bouncing time

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The Taylor Formula, слайд №26
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Question 7. c) Suppose that each time the ball strikes the surface with velocity v, it rebounds with velocity – kv, where 0
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Question 7. c) Suppose that each time the ball strikes the surface with velocity v, it rebounds with velocity – kv, where 0

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The Taylor Formula, слайд №28
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