Coding frequencies of musucal notes

MATLAB

++ Assignments Show the results to TA or Professor. 3) In music, most instruments produce harmonics which are mathematical factors of the original note. For example the frequency of middle C on the piano is 261.625 Hz. (Also known as C4). The second harmonic of C4 is Cs (Cs = 523.25 Hz). Write a program to find the harmonics of Cd from the third to the seventh. Print those harmonics to the screen. From the internet, find the notes that correspond closest to those harmonics. Which harmonics will sound the same as the selected note and which will sound either sharp or flat? Also state if the average person can tell the difference between the harmonic and the nearest note. For example, A4 = 440 Hz A4 * 3 =1320 Hz slightly higher than Es - not perceptible A4 * 4 = 1760 Hz = As-same note A4 * 5 = 2200 Hz slightly higher than C - not perceptible A4 *6 = 2640 Hz slightly higher than E: - barely perceptible A* 7 = 3080 Hz slightly lower than G-easily perceptible ++ Assignments Show the results to TA or Professor. 3) In music, most instruments produce harmonics which are mathematical factors of the original note. For example the frequency of middle C on the piano is 261.625 Hz. (Also known as C4). The second harmonic of C4 is Cs (Cs = 523.25 Hz). Write a program to find the harmonics of Cd from the third to the seventh. Print those harmonics to the screen. From the internet, find the notes that correspond closest to those harmonics. Which harmonics will sound the same as the selected note and which will sound either sharp or flat? Also state if the average person can tell the difference between the harmonic and the nearest note. For example, A4 = 440 Hz A4 * 3 =1320 Hz slightly higher than Es - not perceptible A4 * 4 = 1760 Hz = As-same note A4 * 5 = 2200 Hz slightly higher than C - not perceptible A4 *6 = 2640 Hz slightly higher than E: - barely perceptible A* 7 = 3080 Hz slightly lower than G-easily perceptible