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IB Math Studies Yr 1Name Date 51 Properties of a Quadratic FunctionTodays Learning Goals: #1 How do we determine the axis of symmetry and vertex of a quadratic function? Properties of Quadratic functions
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How to fill out properties of quadratic functions

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To fill out the properties of quadratic functions, follow these steps:
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Start with the standard form of a quadratic function: y = ax^2 + bx + c.
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Identify the values of a, b, and c in the equation.
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The value of 'a' represents the coefficient of the x^2 term. It determines whether the parabola opens upwards (if a > 0) or downwards (if a < 0).
05
The value of 'b' represents the coefficient of the x term. It determines the horizontal shift of the parabola.
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The value of 'c' represents the constant term. It determines the vertical shift of the parabola.
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Once you have identified the values of a, b, and c, you can determine the vertex of the parabola using the formula: x = -b/2a and then substitute this value into the equation to find the corresponding y-coordinate of the vertex.
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The axis of symmetry can be found by simply using the x-coordinate of the vertex.
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The y-intercept can be found by substituting x = 0 into the equation and solving for y.
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Determine the roots (or x-intercepts) of the quadratic function by setting y = 0 and solving the equation. This can be done by factoring, using the quadratic formula, or completing the square depending on the complexity of the equation.
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Finally, plot the vertex, axis of symmetry, y-intercept, and roots on a graph to visualize the properties of the quadratic function.

Who needs properties of quadratic functions?

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Properties of quadratic functions are useful for a variety of individuals including:
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- Mathematicians and researchers studying quadratic functions and their applications in fields such as physics, engineering, and economics.
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- Students learning about quadratic functions and their properties in mathematics courses.
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- Engineers and architects designing structures with quadratic shapes or curves.
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- Financial analysts using quadratic models for forecasting and analysis.
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- Computer programmers developing algorithms or simulations involving quadratic functions.
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- Individuals interested in understanding the behavior and characteristics of quadratic functions.
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The properties of quadratic functions include the vertex, axis of symmetry, roots, and the direction of opening.
Math students and professionals working with quadratic functions are required to understand and use the properties of quadratic functions.
To fill out properties of quadratic functions, you can use mathematical formulas and calculations to determine the vertex, roots, and other important aspects of the function.
The purpose of understanding the properties of quadratic functions is to analyze and graph the function accurately.
Information such as the vertex coordinates, roots, and axis of symmetry must be reported on properties of quadratic functions.
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