Playing Hail Purdue with MATLAB
M-file
%Allen Humphreys
%ECE301
%HW1.1
clear;
clc;
delta = 0.00005; %time between samples
%Define the notes
A = 220;
Af = 207.65;
Bf = 233.08;
B = 246.94;
C = 261.63;
Df = 277.18;
D = 293.66;
Ef = 311.13;
E = 329.63;
F = 349.23;
G = 392.00;
R = 0;
s = .75; %a scale factor
W = 1 ; %desired play time for a whole note
TQ = .75;
H = .5 ;
Q = .25;
%create a vector corresponding to the sound
song = [];
notes= [Ef F G Af Bf C C Df Df Df Af Bf B C C R C Bf Af Bf ...
C C Bf F G Af G F Bf Ef Ef R F G A Bf C C C Df ...
Df Af Bf C F G Af R F Ef Af C Ef F C Bf Af Af];
duration = [W H H TQ Q H H H Q Q H Q Q W H H W H H TQ ...
Q H H H Q Q H Q Q W H H TQ Q H H TQ Q H Q ...
Q H H H H W H TQ H Q H H H H H H TQ Q TQ Q W H];
for i=1:1:length(notes) %each for loop generates a part of the song, this does part a
t=(0:delta:(duration(i)*s)); %vector for length of notes
note = sin(2*pi*notes(i)*t); %generates the discrete vector to represent the note
song = [song note]; %concantenates each of the prior notes
end
s = .5*s; %changing the scaling factor by 1/2 doubles the speed of the song
for i=1:1:length(notes) %part b
t = (0:delta:(duration(i)*s));
note = sin(2*pi*notes(i)*t);
song = [song note];
end
s = .75;
for i=1:1:length(notes) %part c
t = (0:delta:(duration(i)*s));
note = sin(2*pi*notes(i)*t*2); %replace t by t*2 to get a time crunch
song = [song note];
end
sound (song, (1/(delta))); %play the sound
Sound File
Media:AllensHailPU_ECE301Fall2008mboutin.wav
