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02-remove_dupe/README.md

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+Remove The Dupes!
+==================
+
+You have a string "aabbccddeded". We want to remove all the _consecutive_ duplicates and put them in a separate string, which yields two separate instances of the string "abcdeded".
+
+    input: "balloons"
+    expected output: "balons" "lo"
+    
+    input: "aabbccddeded"
+    expected output: "abcdeded" "abcd"
+    
+    input: "flabby aapples"
+    expected output: "flaby aples" "bap"

02-remove_dupe/duplicate.py

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+def remove_duplicate(string):
+  pass

03-birthday/README.md

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+Age Calculator
+===============
+
+###Part 1
+
+Create a program that will take user input and tell them their age in months, days, hours, and minutes.
+
+Sample output:
+```
+How old are you? 18
+months : 216, days : 6480, hours : 155520, and minutes : 388800
+```
+
+###Part 2
+
+Add a function to your program that takes the user's birthday as input in `YYYY-MM-DD` format and tells them their age in months, days, hours and minutes in the same fashion.
+
+Hint: Take a look at Python's `datetime` library.

03-birthday/convert.py

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+def age_to_time(age):
+	pass
+
+def birthday_to_time(birthday):
+	pass

04-mcnugget-numbers/README.md

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+McNugget Numbers
+==================
+
+In the 1980s, while eating McDonald's with his son, mathematician Henri Picciotto reasoned [McNugget Numbers](http://en.wikipedia.org/wiki/Coin_problem#McNugget_numbers).
+
+At McDonalds’ Restaurants at the time, Chicken McNugget meals were available in sizes of 6 McNuggets, 9 McNuggets, or 20 McNuggets. 
+
+A number is a McNugget number if it can be the sum of the number of McNuggets purchased in an order before eating any of them.
+
+Some Examples:
+
+		20 + 6 == 26
+		9 + 9 + 9 + 9 + 9 == 45
+		20 + 9 + 6 == 35
+		...etc
+
+###Task 1
+
+Determine all numbers that are not McNugget numbers using 1980s order sizes - `6`, `9` and `20`.
+
+###McNugget 2015 Redux
+
+Determine all numbers that are not McNugget numbers using today's order sizes - `4`, `6`, `10`, `20` and `40`.

05-sum_of_divisors/README.md

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+WTF - Write Totatives Finder
+=================
+
+The divisors of a number are those numbers that divide it evenly; for example, the divisors of 60 are `1, 2, 3, 4, 5, 6, 10, 12, 15, 20, 30, and 60`. The sum of the divisors of 60 is 168, and the number of divisors of 60 is 12.
+
+The totatives of a number are those numbers less than the given number and coprime to it. Two numbers are coprime if they have no common factors other than 1. 
+
+For example, the totatives of 30 are `1, 7, 11, 13, 17, 19, 23, and 29`.
+
+The number of totatives of a given number is called its totient. As you can see above, the totient of 30 is 8. 
+
+Your task is to write a small library of five functions that compute the divisors of a number, the sum and number of its divisors, the totatives of a number, and its totient.
+
+_Hint_: The functions can call each other!

05-sum_of_divisors/wtf.py

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+def compute_divisors(num):
+	pass
+
+def sum_of_divisors(num):
+	pass
+
+def divisor_count(num):
+	pass
+
+def get_totatives(num):
+	pass
+
+def totient(num):
+	pass

06-binary-converter/README.md

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+Binary Converter
+================
+
+In this exercise you will be making functions that convert between base 10 numbers and binary.
+
+Binary notation is based on powers of 2. Each digit is a power of 2. The first digit is 2^0, second 2^1, etc... You then add all of the digits together.
+
+For example, 101 is 5 (4 + 1). 110 is 6 (4 + 2). 1100 is 12 (8 + 4)  
+Here is a chart of some base 2 vs base 10 notation numbers:  
+
+		0.....0  
+		1.....1  
+		10.....2  
+		11.....3  
+		100.....4  
+		101.....5  
+		110.....6  
+		111.....7  
+		1000.....8  
+		1001.....9  
+		1010.....10  
+		1011.....11  
+		1100.....12  
+		1101.....13
+
+####Step 1
+
+Write a method that takes binary numbers and outputs a base 10 number.
+
+		binary_to_decimal(1011) ## returns 11
+
+####Step 2
+
+Write a method that takes decimal numbers and returns it in binary notation.
+
+		decimal_to_binary(12) ## 1100
+
+Resources
+----------
+
+[How to Convert Decimal to Binary](http://www.wikihow.com/Convert-from-Decimal-to-Binary)

06-binary-converter/binary-converter.py

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+def binary_to_decimal(num):
+	pass
+
+def decimal_to_binary(num):
+	pass
+
+
+assert binary_to_decimal(0) == 0, "0 to decimal should return 0"
+assert binary_to_decimal(1011) == 11, "1011 to decimal should return 11"
+assert binary_to_decimal(101011) == 43, "101011 to decimal should return 43"
+assert binary_to_decimal(101011101) == 349, "101011101 to decimal should return 349"
+
+assert decimal_to_binary(0) == 0, "0 to binary should return 0"
+assert decimal_to_binary(5) == 101, "5 to binary should return 101"
+assert decimal_to_binary(10) == 1010, "10 to binary should return 1010"
+assert decimal_to_binary(113) == 1110001, "113 to binary should return 1110001"