DescriptionImplement a Taylor series approximation of some mathematical functions.In mathematics, the Taylor series is a way of approximating transcendental functions such as sin x or log x. In this approach, we canapproximate a mathematical function as closely as we might want to by adding together numbers that get us closer and closer to thetrue value of the function. For example, the exponential function e" can be approximated as:73e" = 1+x +2!3!- nland the sin function can be approximated as:(-1)"73sin z = x -3!„5772n+1(2n + 1)!5!7!n=0The more terms we include in our approximation, the better an approximation we get of sin x. In this assignment, you must implementTaylor series approximations for these two functions. Your functions should take two parameters: the value of x and the number of termsto use in the approximation:/*** Calculate an approximate value for the exponential function.@paramthe value to raise e to the power of (i.e., e to the x)* @paramterms the number of Taylor series terms to use in the approximation@pre terms > 0*/double approxExp(double x, int terms);/*** Calculate an approximate value for the sine function.* @paramthe value to calculate the sine of@paramterms the number of Taylor series terms to use in the approximation@pre terms > 0*/double approxSine(double x, int terms);For example, when my test code calls approxExp(2.2, 4), you should return the sum of the first four terms of the e approximation,i.e.:1+x +2!(2.2)?= 1+ (2.2) +2!(2.2)3= 1+2.2 + 2.42 +1.77467 = 7.3946673!3!If my test code calls approxSsin(3.14, 3) , you should return the sum of the first three terms of the sin a approximation, i.e.:73(3.14)3(3.14)530.959305.245= 3.14 –5!= 3.140.5238753!3!1206120

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Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

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Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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