Page 4: Exam Overview and Instructions

This page provides an overview of the entire exam, detailing the structure and point allocation for each task. It's an excellent resource for students preparing for Mathe Klausur 11 Klasse.

Task 1 (12 points): Complete function analysis of f(x) = x² - 3x² + 2, including behavior, symmetry, roots, extreme points, inflection points, and sketching.

Definition: Kurvendiskussion is a comprehensive analysis of a function's properties and graph.

Task 2 (6 points): a) Sketch the graph of f(x) = 1.5 · sin((x-1)) - 2 b) Determine the function term for a given graph

Task 3 (5 points): Probability calculations for a biased coin (p = 0.6) tossed 80 times.

Vocabulary: "Wahrscheinlichkeit" (probability) is a key term used throughout this section.

This exam covers a wide range of topics, making it an excellent practice resource for Kurvendiskussion Aufgaben mit Lösungen Abitur.

Page 1: Function Analysis and Curve Sketching

This page focuses on a detailed Kurvendiskussion (curve discussion) of the function f(x) = x² - 3x² + 2. Students are required to perform a complete function analysis, including behavior, symmetry, roots, extreme points, inflection points, and sketching.

Highlight: The function f(x) = x² - 3x² + 2 is the main subject of analysis, demonstrating key concepts in Kurvendiskussion Aufgaben mit Lösungen Klasse 12.

Example: The page shows calculations for f(50) and f(-60), illustrating the function's behavior for large positive and negative x-values.

Vocabulary: "Symmetrie" (symmetry) is a key concept discussed, with both axis symmetry and point symmetry considered.

The page also includes partial solutions and workings, such as the derivative f'(x) = 4x³ - 6x, which is crucial for finding extreme points and inflection points in Extrempunkte Wendepunkte Aufgaben pdf.