(a) To write: A user-defined function that calculates sin x using Taylor’s series expansion such that y = cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360 ° or smaller than – 360 ° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos 67 ° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

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Answer 1

Question

Chapter 7, Problem 33P

To determine

(a)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos67° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(b)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as a function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos200° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(c)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−80°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(d)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos794° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(e)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos20000° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(f)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−738°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

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Answer 2

Question

Chapter 7, Problem 33P

To determine

(a)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos67° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(b)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as a function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos200° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(c)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−80°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(d)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos794° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(e)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos20000° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(f)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−738°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Expert Solution & Answer

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Answer 3

Question

Chapter 7, Problem 33P

To determine

(a)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos67° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(b)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as a function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos200° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(c)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−80°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(d)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos794° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(e)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos20000° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(f)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−738°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Expert Solution & Answer

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Answer 4

Question

Chapter 7, Problem 33P

To determine

(a)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos67° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(b)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as a function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos200° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(c)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−80°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(d)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos794° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(e)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos20000° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(f)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−738°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Expert Solution & Answer

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Answer 5

Chapter 7, Problem 33P

To determine

(a)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos67° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(b)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as a function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos200° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(c)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−80°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(d)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos794° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(e)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos20000° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

To determine

(f)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−738°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 6

Chapter 7, Problem 33P

To determine

(a)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos67° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 7

Chapter 7, Problem 33P

To determine

(a)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos67° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 8

To determine

(b)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as a function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos200° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 9

To determine

(b)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as a function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos200° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 10

To determine

(c)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−80°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 11

To determine

(c)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−80°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 12

To determine

(d)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos794° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 13

To determine

(d)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos794° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 14

To determine

(e)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos20000° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 15

To determine

(e)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos20000° using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 16

To determine

(f)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−738°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 17

To determine

(f)

To write:

A user-defined function that calculates sinx using Taylor’s series expansion such that y=cosTay(x) is used as function name and arguments; a user-defined function such that if the angle is larger than 360° or smaller than –360° then the Taylor series will be calculated using the smallest number of terms; a code that calculates cos(−738°) using the above function and compare this value from the value obtained by using MATLAB’s built-in sind function.

Answer 18

Expert Solution & Answer

Answer 19

Expert Solution & Answer

Answer 20

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Answer 21

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