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#This code sorts through an array of tuples containing the start and end times of meetings | |
#then prints out all the available free time during the day in which a new meeting can be scheduled | |
#This code is written in Python | |
def free_hours(meeting_time): | |
start_time = 0 | |
end_time = 0 | |
start = False | |
end = False | |
free= [] | |
hours =[0 for i in range(0,24)] | |
for i in meeting_time: | |
time = range(i[0],i[-1]+1) | |
for x in time: | |
hours[x] = 1 | |
for i in range(0,len(hours)): | |
#print i | |
if hours[i] == 0 and start == False: | |
start = True | |
end = False | |
start_time = i-1 | |
free.append(start_time) | |
elif hours[i] == 1 and end == False: | |
end = True | |
start = False | |
end_time = i | |
free.append(end_time) | |
return free | |
meeting_time = [(7,9),(15,17),(20,22)] | |
print free_hours(meeting_time) |
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#This algorithm solves Linear and Simultaneous equations with 2 unknowns | |
#This code is written in Ruby | |
def check_arguments(v,arr) | |
if v>2 | |
return "Number of Variables too large" | |
elsif v == 1 and arr.length!= 3 | |
return "Inconsistent argument values" | |
elsif v == 2 and arr.length != 2 | |
return "Inconsistent argument values" | |
end | |
if v == 1 | |
return linear_equation(arr) | |
elsif v == 2 | |
return simultaneous_equation(arr) | |
end | |
end | |
def linear_equation(arr) | |
result = (arr[2] - arr[1])/(arr[0] + 0.0) | |
return result | |
end | |
def simultaneous_equation(arr) | |
a= arr[0][0] | |
b= arr[0][1] | |
c= arr[1][0] | |
d= arr[1][1] | |
r1= arr[0][2] | |
r2= arr[1][2] | |
inv = 1.0/((a*d)-(b*c)) | |
x = ((r1*d) + (-r2 * b)) * inv | |
y = ((-r1*c) + (r2 * a)) * inv | |
return x,y | |
end | |
var = 1 | |
array = [2,4,6] | |
#array = [[2,4,5],[4,6,8]] | |
puts check_arguments(var,array) |
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This was possible through working with | |
Teressa Waithira |
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