Quadratic formula calculator with work
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Application of the Quadratic Formula Barb pulled the plug in her bathtub and it started to drain. The amount of water in the bathtub as it drains is represented by the equation L=-5 t 2 -8t+120 , where L represents the number of liters of water in the bathtub and t represents the amount of time, in minutes, since the plug was pulled.
[DOC File]WK
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Pgs 3 - 4 6 The quadratic formula. By the end of the lesson, the learner should be able to: Derive and recall the quadratic formula. Review completing the square; Guided derivation of formula. KLB BK III. Pgs 7 - 8 7 The quadratic formula. By the end of the lesson, the learner should be able to:
[DOC File]Application of Quadratic Functions Worksheet
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After substituting this in to the area formula, we get . Since we want to find the maximum area, we can find the maximum of this quadratic function which will give us the maximum width. Letting b = 40 and a = -2, we get 10 to be the width. Plugging 10 into the equation gives l = 20. Thus our . …
[DOC File]Problem Assignment #4 - Quadratic Relations
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Show your work. (HINT: Factor out -0.6 as your first step.) (iii) Verify your solutions from Part (ii) by using the quadratic formula. Show all work. (iv) Use technology to generate and print a copy of the quadratic equation graph. You may use either a graphing calculator or another graphing program of your choice.
[DOCX File]QUADRATICS ols.org
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Please complete the entire packet, showing all of your work carefully, without use of a calculator. Everything in this packet should be review for you, and I expect it to take a total of approximately three hours of work. ... while others may require use of the quadratic formula. 1. 𝑥2 …
[DOC File]ALGEBRA 2 X
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9. Use your calculator to find the following information for the quadratic function . Vertex is_____ zeros are _____ The late great Mr. Rogers dropped a ball in the Land of Make Believe off the top of the castle that has a height of 50ft. Write a function that describes the position of the ball as a function of time.
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