Using Graphs and Logarithms to Solve Problems (GeoGebra Practice Part 1)

This GeoGebra example demonstrates how to solve logarithm-related problems by translating them into visual relationships between function graphs. It emphasizes interpreting log-function behavior (domain constraints, base effects, and key shape characteristics) and using graphical features—such as intersections and where conditions hold—to identify solutions. The main construction summary indicates the use of text1 and text2 as labeled instructional objects, typically paired with the relevant logarithmic function graph(s) to guide the step-by-step reasoning from building the graph, to reading values/intersections, and finally to concluding the result. Suitable for upper secondary to early college learners studying functions and logarithms, and for interactive classroom practice or self-study focused on connecting algebraic equations with their graphical interpretation.