To prove: That lim x → c f ( x ) = f ( c ) for any polynomial function f ( x ) = a n x n + a n − 1 x n − 1 + ⋯ + a 1 x + a 0 , using the fact lim x → c ( k ) = k for any number k and the result of exercises 1 to 3.

Question

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Answer 1

Question

Chapter A.5, Problem 4E

To determine

To prove: That limx→cf(x)=f(c) for any polynomial function f(x)=anxn+an−1xn−1+⋯+a1x+a0, using the fact limx→c(k)=k for any number k and the result of exercises 1 to 3.

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the answer is Dcould you explain how using the curland also please disprove each option that is wrong

The correct answer is D Could you please explain why

For number 4 the answer is B Could you explain why

Answer 2

Question

Chapter A.5, Problem 4E

To determine

To prove: That limx→cf(x)=f(c) for any polynomial function f(x)=anxn+an−1xn−1+⋯+a1x+a0, using the fact limx→c(k)=k for any number k and the result of exercises 1 to 3.

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Answer 3

Question

Chapter A.5, Problem 4E

To determine

To prove: That limx→cf(x)=f(c) for any polynomial function f(x)=anxn+an−1xn−1+⋯+a1x+a0, using the fact limx→c(k)=k for any number k and the result of exercises 1 to 3.

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Answer 4

Question

Chapter A.5, Problem 4E

To determine

To prove: That limx→cf(x)=f(c) for any polynomial function f(x)=anxn+an−1xn−1+⋯+a1x+a0, using the fact limx→c(k)=k for any number k and the result of exercises 1 to 3.

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Answer 5

Chapter A.5, Problem 4E

To determine

To prove: That limx→cf(x)=f(c) for any polynomial function f(x)=anxn+an−1xn−1+⋯+a1x+a0, using the fact limx→c(k)=k for any number k and the result of exercises 1 to 3.

Answer 6

Chapter A.5, Problem 4E

To determine

To prove: That limx→cf(x)=f(c) for any polynomial function f(x)=anxn+an−1xn−1+⋯+a1x+a0, using the fact limx→c(k)=k for any number k and the result of exercises 1 to 3.

Answer 7

Chapter A.5, Problem 4E

To determine

To prove: That limx→cf(x)=f(c) for any polynomial function f(x)=anxn+an−1xn−1+⋯+a1x+a0, using the fact limx→c(k)=k for any number k and the result of exercises 1 to 3.

Answer 8

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Answer 9

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Answer 10

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Answer 11

Ch. A.5 - Suppose that functions f1(x), f2(x), and f3(x)...Ch. A.5 - Use mathematical induction and the Limit Product...Ch. A.5 - Prob. 3E Ch. A.5 - Prob. 4E Ch. A.5 - Prob. 5E Ch. A.5 - Composites of continuous functions Figure A.27...

To prove: That lim x → c f ( x ) = f ( c ) for any polynomial function f ( x ) = a n x n + a n − 1 x n − 1 + ⋯ + a 1 x + a 0 , using the fact lim x → c ( k ) = k for any number k and the result of exercises 1 to 3.

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To prove: That limx→cf(x)=f(c) for any polynomial function f(x)=anxn+an−1xn−1+⋯+a1x+a0, using the fact limx→c(k)=k for any number k and the result of exercises 1 to 3.

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Chapter A.5 Solutions