Remake of My Math 2 Portfolio by Miley Rodriguez

Pick your Favorite Lesson from that chapter

mrodriguez8110 — 2025-05-29 17:51:36 UTC

Describe WHY this was your favorite lesson in at least 3 sentences. (don’t just say because it was easy that’s why you liked that lesson). Upload a picture of that lesson from your notebook or picture from the internet that relates.

Answer to Essential Question for that lesson

mrodriguez8110 — 2025-05-29 17:51:36 UTC

Answer the essential question from your favorite lesson (3 or more sentences). If you do not have the essential question written down ask a friend if they wrote it down. Include a visual from internet that relates to it.

How does that chapter relate to the 'Real World'?

mrodriguez8110 — 2025-05-29 17:51:36 UTC

Describe in 3 or more sentences how a topic in this chapter can be applied to the real world. Include a visual from the internet that relates to it!

Graphing Quadratic Functions

mrodriguez8110 — 2025-05-29 18:00:08 UTC

I really liked the lesson on graphing quadratic functions because I’m a visual learner, and seeing how the parabola forms helped everything click. It was interesting to learn how changing the equation affects the shape and position of the graph. I felt like a math detective figuring out the vertex, direction, and whether it opens up or down just by looking at the equation

How can you use graphs to solve quadratic equations?

mrodriguez8110 — 2025-05-29 18:01:43 UTC

Graphs help us solve quadratic equations by showing where the function crosses the x-axis — those are the solutions (or roots). When we graph a quadratic equation, we can find the x-intercepts just by looking at the points where the parabola touches or crosses the axis. This is super helpful for visualizing the solutions and checking our work from solving algebraically

How This Chapter Relates to the Real World

mrodriguez8110 — 2025-05-29 18:04:24 UTC

Quadratics show up in the real world all the time like when engineers design bridges or roller coasters with parabolic shapes. Even the arc of a basketball shot can be modeled with a quadratic function. Knowing how to graph and interpret parabolas helps in fields like architecture, sports science, physics, and even video game design, where motion and curves are everywhere

Reflections

mrodriguez8110 — 2025-05-29 18:07:27 UTC

I loved learning about reflections because it was cool to see how a figure can “flip” over a line and still keep its shape. It made me feel like I was solving a mirror puzzle on the coordinate plane. Plus, it helped me understand symmetry better, and now I see it in nature, buildings, and even logos

How do transformations affect the position and orientation of a figure?

mrodriguez8110 — 2025-05-29 18:08:56 UTC

Transformations change where a shape is on the coordinate plane, but usually not the size or shape itself. For example, a translation slides the figure, a reflection flips it, and a rotation turns it. Each transformation keeps the shape congruent, but changes its position or direction, which is important in geometry and design

How This Chapter Relates to the Real World

mrodriguez8110 — 2025-05-29 18:11:20 UTC

Transformations are everywhere like in art, architecture, video games, and nature. Graphic designers use transformations to animate logos or create patterns, and architects use symmetry when designing buildings. Even in fashion and nature, like butterfly wings or kaleidoscope patterns, you can see reflections, rotations, and translations happening naturally.

Arcs and Central Angles

mrodriguez8110 — 2025-05-29 18:14:29 UTC

I liked learning about arcs and central angles because it felt like solving a puzzle inside a pizza! It was satisfying to figure out how to find arc measures based on the central angle, and it helped me understand how all the parts of a circle connect. Plus, I never realized how often arcs are used in real life, like in designing round windows, clocks, and wheels.

How are angles and arcs in a circle related

mrodriguez8110 — 2025-05-29 18:15:41 UTC

Angles and arcs in a circle are closely related a central angle creates an arc, and the measure of the central angle is the same as the arc it forms. For example, a 90° central angle cuts out a 90° arc. Understanding this relationship helps you solve problems about parts of a circle and how they all fit together like pieces of a pie.

How This Chapter Relates to the Real World

mrodriguez8110 — 2025-05-29 18:16:29 UTC

Circles and arcs are all over the place in architecture, engineering, and even art. Engineers use circular measurements when designing things like wheels, gears, and roundabouts. Even in things like music stages or sports arenas, knowing how to measure arcs and angles helps with design and layout. This lesson shows how geometry really does show up everywhere, not just in math class.