| University | Singapore University of Social Science (SUSS) |
| Subject | FIN312: Mathematics and Programming for FinTech |
Question 1
a) Design and implement a function common_letters(words_list) that returns a list of letters that appear in all the words of words_list.
Requirements:
- Uppercase and lowercase letters are considered the same.
- The result must be in uppercase, sorted alphabetically, and have no duplicates.
For example:

Explanation: The letters that appeared in all three words are ‘A’, ‘L’, and ‘M’ as
highlighted: McDonald’s, HappyMeal, LemonTea.
(b) Given the following 5 test cases, print the results from your function using this code:
for t in cases:
print(f”Result: {common_letters(t)}”)

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Question 2
(a) Let π΄ = (π1, π2, β¦, ππ) and π΅ = (π1, π2, β¦, ππ) be two points in the π-dimensional space βπ. We can think of each point as a tuple of π real numbers.
Define the proximity-π metric between A and B using the formula:

where the symbol |π₯| represents the absolute value of π₯. The proximity-π metric is a generalized way to measure ‘distance’ between π΄ and π΅.
Example: Suppose π΄ = (1,1) and π΅ = (5,4) in the 2-dimensional plane.
- When p = 1, we get the distance to travel along the lines of a square grid. In this case, π·1 (π΄, π΅) = ππππ₯ππππ‘π¦(1, (1,1), (5,4)) = 7.
- When p = 2, we get the familiar ‘Euclidean distance’ from Pythagoras’ Theorem. In this case, π·2 (π΄, π΅) = ππππ₯ππππ‘π¦(2, (1,1), (5,4)) = 5.

Task: Implement the function ππππ₯ππππ‘π¦(π, π΄, π΅) that takes in an integer π, point A and point B (each represented as a tuple of π real numbers). The function should compute and return the value of π·π (π΄, π΅) using the given formula.
(b) Given the following 5 test cases, print the results from your function using this code:
for p, A, B in cases:
print(f”Result: {proximity(p, A, B):.3}”)

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