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Name: Section: MATH 130 PRECALCULUS ASSIGNMENT 71. Graph each quadratic function. Label and give the point, (x, y), for the vertex, y intercepts and any x intercepts, if they exist. a)f (x) x 2 2
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How to fill out 1 graph each quadratic

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To fill out 1 graph for each quadratic, follow these steps:
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Start by determining the quadratic equation in the form of y = ax^2 + bx + c.
03
Identify the values of a, b, and c in the equation.
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Calculate the vertex of the quadratic using the formula x = -b/2a.
05
Plot the vertex as a point on the graph.
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Determine the y-intercept, which is the value of y when x = 0.
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Plot the y-intercept as a point on the graph.
08
Find two more points on the graph by substituting different x-values into the quadratic equation and calculating the corresponding y-values.
09
Connect the plotted points on the graph to form a smooth curve.
10
Optionally, you can determine the axis of symmetry, maximum or minimum value, and the direction the graph opens by analyzing the coefficients.
11
Label the x and y axes, as well as any important points or values on the graph.

Who needs 1 graph each quadratic?

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1 graph each quadratic is needed by:
02
- Mathematics students studying quadratic equations and their graphs.
03
- Engineers or scientists utilizing quadratic functions in their work.
04
- Architects or designers creating curves or parabolic shapes.
05
- Statisticians analyzing data that can be modeled using quadratic functions.
06
- Anyone interested in understanding and visualizing quadratic equations.
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1 graph each quadratic refers to a mathematical equation of the form y=ax^2+bx+c, where a, b, and c are constants and a is not equal to 0.
1 graph each quadratic is commonly studied in mathematics courses and may be used by mathematicians, engineers, physicists, and other professionals.
To fill out a quadratic equation, one must identify the values of the constants a, b, and c and then substitute them into the equation y=ax^2+bx+c.
The purpose of studying quadratic equations is to understand the behavior of parabolas and solve real-life problems involving quadratic relationships.
The values of the constants a, b, and c must be reported, as well as the equation in the form y=ax^2+bx+c.
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