Hello, and welcome to my first action project for the first unit of my workshop, "Introduction to Calculus". In this class, we learned the basics of calculus by reviewing slope formulas from Algebra. The slope is a formula used to find the steepness between two points on a graph. We learned and practiced derivatives and instantaneous slope, which is the slope at a specific x coordinate. Derivatives or prime is another function that can be used to find the slope at any point. To help us with figuring this out we learned the power rule. The power rule is just simpler equations that show us how to distinguish between form expressions. For this action project, we were instructed to use a nonlinear function incorporating our two random numbers, evaluate our functions, find the derivatives, and use the derivative to estimate the instantaneous slope of our function on a graph and its tangent line. I hope you enjoy my calculus equations down below!
"I'm no longer accepting things I cannot change... I'm changing the things I cannot accept." - ANGELA DAVIS
Friday, May 6, 2022
Calculus; (Yes This Was Difficult)
Friday, November 12, 2021
THE UNORTHODOX PODCAST
For this Fall term, I decided to take up the "Podcasting 101" workshop. I've always had a love for interviews and discussions so podcasting lets me enjoy both. In this workshop, I grouped up with my classmates (CH, KE, CH, NL), to create a podcast called The Unorthodox Podcast. We learned editing and recording skills that would be used later in our episodes. I enjoyed working with my classmates on this podcast because our environment was a safe and fun space when making content. In this podcast, we talk about anything. Common questions, random thoughts, perspectives on various topics, and etc. Grab some snacks, relax and vibe out to our wonderful production.
Thursday, March 19, 2020
Reshaping Education Towards Adult Life
Wednesday, June 5, 2019
Housing Discrimination in Chicago: A History of Injustice
Thursday, October 25, 2018
Representations of: Mathematical Combination and Pascal's Triangle
A mathematical combination is a selection of things from a group. The order of those things doesn’t matter in combinations, unlike permutations. FOR EXAMPLE: There are 10 marbles in a jar and each marble has a number from 1 to 10 on it. Three marbles are selected at random. How many different ways are there of selecting the three balls?
Formula: (n/r) = n C r. = n!/r! (n-r)!
Answer:
10C3 =10!=10 × 9 × 8= 120
3! (10 – 3)!3 × 2 × 1
Pascal’s Triangle is a triangular array of numbers. Each next row has one more number than the last row. Each row has 1's on both sides and every inner number is the sum of two numbers above it. It can span infinitely. The connection between mathematical combinations and Pascal’s Triangle is that the numbers in Pascal's Triangle represent mathematical combinations. If you sum each row, you can see that each row has powers of base 2, beginning with 2⁰=1 and so on.
![]() |
N.L., (2018) Pascal's Triangle with Powers with the base of 2 |
![]() |
N.L. (2018) Pascal's Triangle with Triangular Numbers |
In conclusion to this action project, I learned many things from this project. I learned more about how I can relate reflections to Pascal's triangle and I found different patterns in Pascal's triangle. Some challenges for me during this process were coming up with a question and answer about mathematical combinations and creating my own Pascal’s Triangle. I found completing this action project enlightening because I know I a lot of effort into this action project. Overall I enjoyed doing this action project and I also enjoyed this unit.
Wednesday, October 3, 2018
Geometry Reflections In Buildings and Structures
The first way to measure the reflections in buildings and structures is using angles. In the screenshot below, you can see how this building has different angles on its structure. You can also see how I found the angles that the buildings made. To understand this reflection, we can look at the angle of where they are equal. That is an important property of geometric reflections.
O'Neill, McKenna. (2012) Two Buildings. Web: Blogspot |
Another way that you can measure reflections is to measure reflections in buildings and structures is using slope. In the picture below, you can see window bars. Instead of measuring the angles of the lines, you can find the coordinates of the points on the ends of the triangles on the window bars and calculate the slope of each line.
![]() |
NL. (2018) Window Bars. |
Using the slope formula, we find:
SLOPE of AD: (-6.5+-1.6) / (8 - 2.7) = (4.9) / (5.3) = 0.92
SLOPE of ED: (-6.5+-1.6) / (13.5-8) = (4.9) / (5.5) = 0.89