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The scene is set indoors within an academic building, likely a classroom or lecture hall at the University of Minho in Guimarães, Portugal.

In the foreground, a black laptop displays a document in Portuguese. The title "Capítulo 5: Sistemas de equações não lineares" (Chapter 5: Systems of nonlinear equations) is visible. The document details a mathematical problem involving the trajectories of two objects, O1 and O2, described by time-dependent equations ($x_1(t)=t, y_1(t)=1-e^{-t}$ and $x_2(t)=1-\cos(\alpha)t, y_2(t)=\sin(\alpha)t-0.1t^2$). A corresponding Cartesian graph illustrates these trajectories, showing an angle 'α' and two objects at various points. The text specifies finding unknown values of 't' and 'α' for the objects' collision, providing initial values $(t, \alpha)^{(1)} = (4.3, 2.4)$ and limiting iterations to two. The laptop's taskbar is visible at the bottom, displaying icons for Windows, Google Chrome, Microsoft Edge, Microsoft Word, and Spotify, along with a "24/0" date stamp.

In the mid-ground, the back of a person's head with dark, curly hair is visible, positioned directly in front of the laptop. This individual faces away from the camera.

The background features a white projector screen displaying a presentation slide with green and white content, including text and possibly diagrams. A white projector unit is mounted on the textured, likely concrete, ceiling above the screen. Linear fluorescent light fixtures illuminate the room from the ceiling. A window or glass partition is partially visible on the far left.
Arrábida

Mar 24, 2026

Guimarães, Portugal

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The scene is set indoors within an academic building, likely a classroom or lecture hall at the University of Minho in Guimarães, Portugal. In the foreground, a black laptop displays a document in Portuguese. The title "Capítulo 5: Sistemas de equações não lineares" (Chapter 5: Systems of nonlinear equations) is visible. The document details a mathematical problem involving the trajectories of two objects, O1 and O2, described by time-dependent equations ($x_1(t)=t, y_1(t)=1-e^{-t}$ and $x_2(t)=1-\cos(\alpha)t, y_2(t)=\sin(\alpha)t-0.1t^2$). A corresponding Cartesian graph illustrates these trajectories, showing an angle 'α' and two objects at various points. The text specifies finding unknown values of 't' and 'α' for the objects' collision, providing initial values $(t, \alpha)^{(1)} = (4.3, 2.4)$ and limiting iterations to two. The laptop's taskbar is visible at the bottom, displaying icons for Windows, Google Chrome, Microsoft Edge, Microsoft Word, and Spotify, along with a "24/0" date stamp. In the mid-ground, the back of a person's head with dark, curly hair is visible, positioned directly in front of the laptop. This individual faces away from the camera. The background features a white projector screen displaying a presentation slide with green and white content, including text and possibly diagrams. A white projector unit is mounted on the textured, likely concrete, ceiling above the screen. Linear fluorescent light fixtures illuminate the room from the ceiling. A window or glass partition is partially visible on the far left.

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Arrábida

Mar 24, 2026

Guimarães, Portugal

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