To solve the angle of $ 76^\circ $ in the table, let's follow these steps

$To solve the angle of $ 76^\circ $ in the table, let's follow these steps: ### Step 1: **Draw the coordinate system** - Draw two perpendicular lines that intersect at the center. The horizontal line is the **eje $ X $**, and la línea vertical es el **eje $ and $**. - Label the horizontal axis as $ 0^\circ $ (to the right of the origin) and $ 180^\circ $ (to the left of the origin). - Label the vertical axis as $ 90^\circ $ (above the origin) and $ 270^\circ $ (below the origin). ### Step 2: **Measure the Angle of $ 76^\circ $** - An angle of $ 76^\circ $ is measured from the positive axis $ X $ upwards (counterclockwise direction). - How $ 76^\circ $ is less than $ 90^\circ $, este ángulo is located in the **first quadrant**. ### Step 3: **Draw the Angle** - Start at the origin (the point where the axes intersect). - Trace a line from the origin forming an angle of $ 76^\circ $ with the axis positivo $ X $ (upwards and a la derecha). ### Step 4: **Determine the Quadrant** - How el ángulo está entre $ 0^\circ $ and $ 90^\circ $, is located in the **Quadrant I (Q1)**. ### Final result: 1. **Terminal Side**: The angle $ 76^\circ $ is located in the **Quadrant I (Q1)**. 2. **Graph**: Dibuja una línea en el first quadrant formando un ángulo de $ 76^\circ $ with the axis $ X $. ### Visual Representation: Puedes usar un transportador para medir el ángulo eXactamente and asegurarte de que el ángulo de $ 76^\circ $ está correctamente colocado en el first quadrant. ¿Te gustaría que te aandude con otro ángulo o algún otro pano$