1. Develop and debug a function or program that calculates the approximate value of e* in either a high-level language or a macro anguage (VBA) of your choice using the formula 1 x2 x" et + 0! 1! 2! ' 3! п! The program ends when it reach a specified number of maximum _terations or when the absolute value of the approximate percent relative error is less than a pre-specified value of ɛ. (Note: The

Computer Networking: A Top-Down Approach (7th Edition)
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Author:James Kurose, Keith Ross
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1. Develop and debug a function or program that calculates the
approximate value of e* in either a high-level language or a macro
language (VBA) of your choice using the formula
1
et
0!
x
+
1!
x"
+
+
+
+
+
2!
3!
п!
The program ends when it reach a specified number of maximum
iterations or when the absolute value of the approximate percent
relative error is less than a pre-specified value of ɛ̟.
(Note: The
number of iterations corresponds to the number of successive terms
on the right of the equation above).
The output must include:
- the number of iterations,
- the approximate percent relative error of the last iteration ɛ,
and
- the approximate value of e* for the specified value of x.
Check your program by comparing it with the example in our lecture
2 on page 17.
Sample output using x = 0.5, maximum iteration = 20, and ɛ, = 0.05:
Iterations: 6, Ea: 1.57952930026843E-02, e^0.5 = 1.64869791666667
Transcribed Image Text:1. Develop and debug a function or program that calculates the approximate value of e* in either a high-level language or a macro language (VBA) of your choice using the formula 1 et 0! x + 1! x" + + + + + 2! 3! п! The program ends when it reach a specified number of maximum iterations or when the absolute value of the approximate percent relative error is less than a pre-specified value of ɛ̟. (Note: The number of iterations corresponds to the number of successive terms on the right of the equation above). The output must include: - the number of iterations, - the approximate percent relative error of the last iteration ɛ, and - the approximate value of e* for the specified value of x. Check your program by comparing it with the example in our lecture 2 on page 17. Sample output using x = 0.5, maximum iteration = 20, and ɛ, = 0.05: Iterations: 6, Ea: 1.57952930026843E-02, e^0.5 = 1.64869791666667
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