In all exercises, other than exercises with no solution, use interval notation to express solution sets and graph each solution set on a number line. In Exercises 27–50, solve each linear inequality. 1 - x/2 > 4
Ch. 1 - Equations and Inequalities

Capitolo 2, Problema 43a
Use the graph to a. determine the x-intercepts, if any; b. determine the y-intercepts, if any. For each graph, tick marks along the axes represent one unit each.

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Observe the graph and identify the points where the curve crosses the x-axis. These points are the x-intercepts. The x-intercepts occur when the y-value is 0.
From the graph, locate the x-coordinates of the points where the curve intersects the x-axis. These are the x-intercepts.
Next, identify the point where the curve crosses the y-axis. This point is the y-intercept. The y-intercept occurs when the x-value is 0.
From the graph, locate the y-coordinate of the point where the curve intersects the y-axis. This is the y-intercept.
Summarize the x-intercepts and y-intercept based on the observations from the graph.

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X-Intercepts
X-intercepts are the points where a graph crosses the x-axis. At these points, the value of y is zero. To find the x-intercepts, one can set the function equal to zero and solve for x. In graphical terms, these are the horizontal intersections of the curve with the x-axis.
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Graphing Intercepts
Y-Intercepts
Y-intercepts are the points where a graph crosses the y-axis, occurring when the value of x is zero. To determine the y-intercept, substitute x = 0 into the function and solve for y. Graphically, these points represent the vertical intersections of the curve with the y-axis.
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Graphing Intercepts
Graph Interpretation
Graph interpretation involves analyzing the visual representation of a function to extract meaningful information, such as intercepts, trends, and behavior at extremes. Understanding how to read a graph, including the significance of axes and tick marks, is crucial for accurately identifying intercepts and other features of the function.
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Graphs and Coordinates - Example
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