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Name Using the Quadratic Formula - Matching Worksheet Match the equations to their possible values for x using the quadratic formula. 1. 3x2 21x 36 0 a* x -1 or x -2 2. 2x2 4x 30 0 b. x -5 or x 6 3. 2x2 6x 4 0 c* x 8 4. x2 - 3x - 10 0 d. x 7 5. x2 - 14x 48 0 e. x -3 or x -4 f* 6. x2 - 18x 17 0 or x 6 or x 11 x -3 or x -3 g. x 5 or x -2 h. i. x 3 or x -5 7. x2 - x - 12 0 9. x2 6x 9 0 10. 2x2 - 28x 96 0 j. Tons of Free Math Worksheets at www. 3x2 21x 36 0 a* x -1 or x -2 2. 2x2 4x 30 0 b. x -5 or x 6 3. 2x2 6x 4 0 c* x 8 4. x2 - 3x - 10 0 d. x 7 5. x2 - 14x 48 0 e. x -3 or x -4 f* 6. x2 - 18x 17 0 or x 6 or x 11 x -3 or x -3 g. x 5 or x -2 h. x 7 5. x2 - 14x 48 0 e. x -3 or x -4 f* 6. x2 - 18x 17 0 or x 6 or x 11 x -3 or x -3 g. x 5 or x -2 h. i. x 3 or x -5 7. x2 - x - 12 0 9. x2 6x 9 0 10. 2x2 - 28x 96 0 j. Tons of Free Math Worksheets at www. 3x2 21x 36 0 a* x -1 or x -2 2. 2x2 4x 30 0 b. x -5 or x 6 3. 2x2 6x 4 0 c* x 8 4. x2 - 3x - 10 0 d. x 7 5. x2 - 14x 48 0 e. x -3 or x -4 f* 6. ....

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How to fill out the Quadratic Formula Matching Activity online

This guide provides comprehensive instructions on how to complete the Quadratic Formula Matching Activity online. By following these steps, users will be able to match equations with their corresponding values for x using the quadratic formula efficiently.

Follow the steps to complete your matching activity.

  1. Click ‘Get Form’ button to obtain the form and open it in the editor.
  2. Review the first section of the form, where the name and date fields are located. Enter your full name in the designated space and the current date below it. These fields are essential for identifying your work.
  3. Move to the main section titled 'Using the Quadratic Formula - Matching Worksheet.' This part contains a series of equations listed sequentially. Each equation corresponds to possible values for x that you will match.
  4. Begin with the first equation, '3x² + 21x + 36 = 0'. Review the options provided and find the corresponding value of x that matches this equation. Mark your answer clearly in the space provided.
  5. Repeat this process for each equation, from the second to the tenth equation. Ensure that each response is matched correctly with corresponding values for x by checking and confirming each choice.
  6. Once all equations have been matched to their potential values, review your completed form to verify accuracy. Make any necessary adjustments before finalizing your work.
  7. After confirming that all matches are correct, save your changes. You may also download, print, or share the completed form as needed.

Take action and start filling out your Quadratic Formula Matching Activity online today!

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When a ball is thrown, kicked, or hit, the trajectory it follows is parabolic and is described algebraically by a quadratic equation. This is a somewhat of a simplification – it does not take into account things like wind resistance – but it is a good basic model of the trajectory.

Quadratic Function Examples f(x) = 2x2 + 4x - 5; Here a = 2, b = 4, c = -5. f(x) = 3x2 - 9; Here a = 3, b = 0, c = -9. f(x) = x2 - x; Here a = 1, b = -1, c = 0.

Matching a Quadratic Function and its Graph The x -coordinate is given by x=−b2a x = − b 2 a and the y -coordinate can be found by substituting this value into the function.

One such real-life example is that if an object is projected, then the place where the object will reach the ground, the distance traveled by the object, and the time taken by the object to reach the peak height can all be determined using quadratic equations.

Examples include: 2x² - 64 = 0. x² - 16 = 0. 9x² + 49 = 0. -2x² - 4 = 0. 4x² + 81 = 0. -x² - 9 = 0. 3x² - 36 = 0. 6x² + 144 = 0.

In math, we define a quadratic equation as an equation of degree 2, meaning that the highest exponent of this function is 2. The standard form of a quadratic is y = ax^2 + bx + c, where a, b, and c are numbers and a cannot be 0. Examples of quadratic equations include all of these: y = x^2 + 3x + 1.

The quadratic matching problem (QMP) asks for a matching in a graph that optimises a quadratic objective in the edge variables. The QMP generalises the quadratic assignment problem as the latter can be seen as a perfect matching on a bipartite graph.

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