This page focuses on a question about parallel lines and their slopes. The problem asks to find the slope of a line parallel to y = -3x + 5.

Key points covered: • The definition of parallel lines in terms of their slopes • How to identify the slope from a linear equation

Definition: Two lines are parallel if and only if they have the same slope.

The solution emphasizes that for the given line y = -3x + 5, the slope is -3. Therefore, any line parallel to it must also have a slope of -3. This question tests understanding of the relationship between parallel lines in Funkcja liniowa zadania i odpowiedzi.

This page presents a graphical interpretation question for linear functions. It asks students to identify the correct graph for a linear function y = ax + b where a > 0 and b < 0.

The page covers: • The impact of slope $a$ and y-intercept $b$ on the graph • Monotonicity of linear functions

Highlight: For a linear function y = ax + b: • If a > 0, the function is increasing • If a < 0, the function is decreasing • If a = 0, the function is constant

This type of question is common in Funkcja liniowa sprawdzian assessments, testing students' ability to connect algebraic and graphical representations of linear functions.

This page deals with a problem about finding the equation of a line perpendicular to a given line. The question provides the equation y = -1/4x + 7 and asks for the equation of a perpendicular line.

Key concepts covered: • The relationship between slopes of perpendicular lines • How to find the equation of a perpendicular line

Vocabulary: Perpendicular lines have slopes that are negative reciprocals of each other. If the slope of one line is m, the slope of its perpendicular line is -1/m.

The solution demonstrates how to:

1. Identify the slope of the given line
2. Calculate the slope of the perpendicular line
3. Determine the correct equation from the given options

This problem type is crucial for understanding geometric relationships in Funkcja liniowa zadania maturalne z odpowiedziami.

This page presents a problem on calculating the slope of a line given two points. The question provides coordinates for points A$-2, 2$ and B$4, -2$ and asks for the slope of line AB.

The solution process involves:

1. Using the slope formula with the given points
2. Simplifying the fraction to find the final answer

Example: Slope formula: m = $y₂ - y₁$ / $x₂ - x₁$ For points A$-2, 2$ and B$4, -2$: m = $-2 - 2$ / $4 - (-2)$ = -4 / 6 = -2/3

This question type is essential in Funkcja liniowa 1 liceum zadania PDF, testing students' ability to apply the slope formula and work with fractions.

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This page presents a matura exam question about a linear function equation. The problem involves finding the value of parameter m in the equation y = -2x + $3m + 3$ given that the line intersects the y-axis at point (0, 2).

The solution process is outlined:

1. Substitute the given point (0, 2) into the equation.
2. Solve the resulting equation to find m.

Example: y = -2x + $3m + 3$ Substituting (0, 2): 2 = -2(0) + $3m + 3$ Solving: 2 = 3m + 3, so m = -1/3

This problem demonstrates how to determine equation parameters for a Funkcja liniowa given a specific point on the line.