The flowchart is for calculating the result of sine series . sin (x) = (x ^1/1!) - (x^3/3!) + (x^5/5!) - (X^7/7!) + ...

Nov 30, 2018 · /* Given a number partitioned into X and DX, this function computes the sine of the number by combining the sin and cos of X (as computed by a variation of the Taylor series) with the values looked up from the sin/cos table to get the result.

Algorithm and flowchart for sine series: Start; Initialize double sum=0,x,i,j,y,z=1,a,f=1,k=1; Enter x. read x. repeat steps 6 to 11 for(i=1 to i<=x) set j=z=1; repeat steps 8 while(j<=i) set z=z*i; j=j+1; 9.repeat steps 10 while(k<=i). An algorithm uses definite procedure.

Feb 18, 2010 · When the angle is more than about 7°, a different algorithm is used, computing Taylor-series approximations for both sin (x) and cos (x), then using values from a precomputed table to refine the approximation.

Pseudo Code and Flowcharting The sine function can be evaluated by the following infinite series: sinx=x−3!x3+5!x5−7!x7+⋯ Write an algorithm to implement this formula so that it computes and prints out the values of sinx as each term in the series is added.

In this program, we use the math module to access the pow () and factorial () functions for calculating the terms of the series. The sin_series () function takes the angle in radians and the number of terms as input and returns the sine value calculated using the series approximation.

Oct 8, 2024 · Write the algorithm as (a) a structured flowchart and (b) pseudocode. The development of the algorithm hinges on recognizing that the series approximation of the sine can be represented concisely by the summation,

Jan 14, 2016 · Program for Sine Series in C is used to calculate the value of Sin(x) for n number of terms using for loop and prints it in the output screen.

Oct 3, 2018 · Develop a Program to compute Sin (x) using Taylor series approximation. Compare your result with the built-in Library function. Print both the results with appropriate messages.

Nov 19, 2024 · The algorithm for a sine series involves adding up an infinite number of terms that follow a specific pattern based on the sine function. Each term in the series involves raising the input...