This is my bio paragraph:
The personal computer remains a pillar of contemporary digital life, despite the increasing reliance on mobile and cloud-based technologies. In an era where computational demand continues to grow exponentially—whether for scientific research, gaming, creative production, or data analysis—the practice of building a custom desktop PC has retained its relevance and importance. The modern personal computer is no longer merely a tool; it is a finely tuned instrument, capable of being crafted to serve specific needs with high degrees of precision. For the discerning user, assembling a computer from individually selected components represents the most efficient pathway to achieving a balanced, high-performance machine. In 2025, with innovations in processing power, graphical rendering, storage speed, and energy efficiency, the landscape of PC building is both promising and complex, requiring an analytical approach and informed decision-making. The process begins with the fundamental question of purpose. Before purchasing any component, a builder must determine the intended use of the system. Whether the computer is to be employed primarily for high-end gaming, video editing, machine learning, software development, or general productivity, the demands of the use case will guide the selection of every subsequent part. For instance, a gaming-focused system prioritizes a powerful GPU, whereas a workstation designed for compiling large codebases or running simulations may require more emphasis on multi-core CPU performance and high-capacity RAM. Without a clear sense of purpose, it is easy to either overspend on unnecessary features or inadvertently bottleneck the system with underperforming components.
Here's a link: This is a link.
Here's another link: This is a link.Second link is free advertising
Here's an image of bean greens:
Differential calculus focuses on the concept of the derivative, which measures how a function changes at any given point. This is like finding the slope of a curve, or understanding the rate at which something is happening for example, how fast a car accelerates at a specific moment. Integral calculus, on the other hand, deals with the accumulation of quantities, such as finding the total distance traveled by that car over time, even if its speed changes constantly. Both concepts are deeply intertwined through the Fundamental Theorem of Calculus, which links the derivative and the integral as inverse processes. This connection allows mathematicians and scientists to solve problems involving continuously changing systems by breaking them down into simpler parts. One of the most fascinating aspects of calculus is its treatment of infinity. In everyday language, infinity suggests something endless or immeasurably large, but in calculus, infinity is a precise mathematical concept used to understand limits and behavior at extreme scales. For example, when we talk about the limit of a function as it approaches infinity, we explore what happens to the values of that function when the input grows without bound. This concept helps in defining areas under curves or slopes at points where normal arithmetic fails. Infinity also appears when dividing very small quantities, such as in the idea of an infinitesimal an infinitely small value that is not zero but smaller than any finite number. These infinitesimals are crucial in understanding derivatives, where the rate of change is considered as the ratio of infinitely small differences. Calculus rigorously defines these notions through limits, allowing mathematicians to manipulate infinite processes in a controlled and meaningful way. Understanding infinity in calculus requires a shift from seeing it as a mystical or vague idea to recognizing it as a tool that describes unbounded growth or infinitely fine detail. For example, when calculating the area under a curve, one might imagine slicing the area into infinitely many infinitesimally thin rectangles. Although you cannot count an infinite number of rectangles, calculus shows how their total area converges to a finite number. This process of summation over infinite partitions is what integral calculus formalizes. Similarly, when studying instantaneous rates of change, calculus uses the concept of a limit approaching zero an infinite process of zooming in on a functions graph to find the derivative. Through these approaches, calculus harnesses infinity not as something unattainable but as a precise and indispensable concept that allows us to model and solve real-world problems involving continuous variation. In summary, calculus provides the fundamental language and tools to analyze how things change and accumulate continuously. It bridges discrete and infinite processes through derivatives and integrals, making it possible to study the natural world with remarkable precision. Infinity, rather than being an abstract or unattainable idea, becomes an essential concept in calculus that helps define limits, infinitesimals, and infinite sums. Together, these ideas form the backbone of modern science, engineering, and technology, highlighting the power of mathematical thinking to describe and understand the infinite complexities of the universe.
To-Do list:
If you would like to see a tutorial on how I made this wesbite here: This is a tutorial.
Reflection of Tuesday May 27th 2025.
What is something new you learned today? Explain.
I learned about how HTML works and how to create a website simply. I also learned about the different components of a motherboard and how it functions with the other parts.
What are you excited about in this course?
I am excited to see how all of the parts of the PC come together to make a PC and how they work. I am also excited with the newfound knowledge I will recive on PC building.
What are you intimidated by in this course?
I am intimidated by building a whole computer and the possibility of it malfunctioning. It is difficult to figure out how to build a PC with jsut the internet.
Final thoughts for the day!
I am excited to see how this course turns out.
https://docs.google.com/document/d/1bIyxQTyWfzzZSGllMCz6ld6EzPG9sU5SOGSygRetiuM/edit?tab=t.0 here is a guide to buy a motherboard for a PC