- Clc Clear Close 8 Imput Data N Input Enter How Many Species You Have A Zeros N 2 X Zeros N 1 Y Zeros N 1 (178.23 KiB) Viewed 35 times
- Clc Clear Close 8 Imput Data N Input Enter How Many Species You Have A Zeros N 2 X Zeros N 1 Y Zeros N 2 (297.31 KiB) Viewed 35 times
clc clear close 8--- & Imput data n=input('Enter how many species you have:'); A-zeros (n, 2); x-zeros (n,1); y-zeros (n,1); for i=1:n end -- fprintf('Data of species-%d\n', i); Name (1,1)=input('Name A(1,1)=input('Distance A(1,2)-input('Distance of species:','S'); between plants: '); between plants: '); x(i)=input('land space dimension in x:'); y(i)=input('land space dimencion in y:'); % Calculation Distance plants-A (:,1); Distance rows=A (:, 2); x land=x; y_land=y; g-- % No. of seeds seeds=(floor (x./Distance_plants) +1).* (floor (y./Distance_rows) +1); disp (table (Name, Distance_plants, Distance_rows, x_land, y_land, seeds))
Student Instructions: Draw the flowchart of the program that create in the assessment to create the Taylor series that approximate the sin(x) Scan and send along with the. m file for BB The program has two types, with counter and as vector. Create both flowchart. sin(x) = x - x3 1-5-7 + 3! 5! 7! + + (-1)* * = 2o(−1) i_x²i+1 (2i+1)! 1. Identify your work with your personal data (Name, last name, student id number). 2. Change the series sin(x) to start at one (1), note that the Taylor series sin(x) shown starts at i = 0 (zero). 3. Copy the program code in the same page for both flowchart. 4. This activity will have one (1) attempt. 5. Total value of 25 points 6. This program will be delivered via "Assignment" in Blackboard.